Deck 9: Techniques of Integration

ملء الشاشة (f)
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سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B) -   + C C) -x   + C D) x   + C E) none of these <div style=padding-top: 35px> dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B) -   + C C) -x   + C D) x   + C E) none of these <div style=padding-top: 35px> + C
B) - <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B) -   + C C) -x   + C D) x   + C E) none of these <div style=padding-top: 35px> + C
C) -x <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B) -   + C C) -x   + C D) x   + C E) none of these <div style=padding-top: 35px> + C
D) x <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B) -   + C C) -x   + C D) x   + C E) none of these <div style=padding-top: 35px> + C
E) none of these
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سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these <div style=padding-top: 35px> dx <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these <div style=padding-top: 35px> Use the substitution u = ln 5x.

A) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these <div style=padding-top: 35px> + C
B) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these <div style=padding-top: 35px> (ln 5x <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these <div style=padding-top: 35px> + C
C) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these <div style=padding-top: 35px> + C
D) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these <div style=padding-top: 35px> (ln x) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these <div style=padding-top: 35px> + C
E) none of these
سؤال
Determine the integral by making an appropriate substitution.

- 4(2x+5)3dx\int 4 ( 2 x + 5 ) ^ { 3 } d x

A) 14\frac { 1 } { 4 } (2x+5)4( 2 x + 5 ) ^ { 4 } + C
B) 38\frac { 3 } { 8 } (2x+5)4( 2 x + 5 ) ^ { 4 } + C
C) 34\frac { 3 } { 4 } (2x+5)4( 2 x + 5 ) ^ { 4 } + C
D) 12\frac { 1 } { 2 } (2x+5)4( 2 x + 5 ) ^ { 4 } + C
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.  </strong> A) ln   + C B) sin x cos x + C C) -ln   + C D)     + C E) none of these <div style=padding-top: 35px>

A) ln <strong>Determine the integral by making an appropriate substitution.  </strong> A) ln   + C B) sin x cos x + C C) -ln   + C D)     + C E) none of these <div style=padding-top: 35px> + C
B) sin x cos x + C
C) -ln <strong>Determine the integral by making an appropriate substitution.  </strong> A) ln   + C B) sin x cos x + C C) -ln   + C D)     + C E) none of these <div style=padding-top: 35px> + C
D) <strong>Determine the integral by making an appropriate substitution.  </strong> A) ln   + C B) sin x cos x + C C) -ln   + C D)     + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.  </strong> A) ln   + C B) sin x cos x + C C) -ln   + C D)     + C E) none of these <div style=padding-top: 35px> + C
E) none of these
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)  B)   + C C)    D)   + C <div style=padding-top: 35px> dx

A)<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)  B)   + C C)    D)   + C <div style=padding-top: 35px>
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)  B)   + C C)    D)   + C <div style=padding-top: 35px> + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)  B)   + C C)    D)   + C <div style=padding-top: 35px>
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)  B)   + C C)    D)   + C <div style=padding-top: 35px> + C
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C <div style=padding-top: 35px> dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C <div style=padding-top: 35px> (x + 2) + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C <div style=padding-top: 35px> + C
C) 6 <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C <div style=padding-top: 35px> + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C <div style=padding-top: 35px> (x - 2) + C
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C <div style=padding-top: 35px>

A) -9 <strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C <div style=padding-top: 35px> + C
B) <strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C <div style=padding-top: 35px> + C
C) 9 <strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C <div style=padding-top: 35px> + C
D) - <strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C <div style=padding-top: 35px> + C
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A) -   + C B) -   + C C)   D) -   + C <div style=padding-top: 35px> dx

A) - <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) -   + C B) -   + C C)   D) -   + C <div style=padding-top: 35px> + C
B) - <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) -   + C B) -   + C C)   D) -   + C <div style=padding-top: 35px> + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) -   + C B) -   + C C)   D) -   + C <div style=padding-top: 35px>
D) - <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) -   + C B) -   + C C)   D) -   + C <div style=padding-top: 35px> + C
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these <div style=padding-top: 35px> dx <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these <div style=padding-top: 35px> Use the substitution u =ln <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these <div style=padding-top: 35px> .

A) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these <div style=padding-top: 35px> + C
B) 2(ln <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these <div style=padding-top: 35px> + C
C) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these <div style=padding-top: 35px> + C
D) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these <div style=padding-top: 35px> + C
E) none of these
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C <div style=padding-top: 35px> dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C <div style=padding-top: 35px> + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C <div style=padding-top: 35px> + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C <div style=padding-top: 35px> + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C <div style=padding-top: 35px> + C
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   x sin x + C B)   x + C C) -     x + C D)   x + C E) none of these <div style=padding-top: 35px> dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   x sin x + C B)   x + C C) -     x + C D)   x + C E) none of these <div style=padding-top: 35px> x sin x + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   x sin x + C B)   x + C C) -     x + C D)   x + C E) none of these <div style=padding-top: 35px> x + C
C) - <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   x sin x + C B)   x + C C) -     x + C D)   x + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   x sin x + C B)   x + C C) -     x + C D)   x + C E) none of these <div style=padding-top: 35px> x + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   x sin x + C B)   x + C C) -     x + C D)   x + C E) none of these <div style=padding-top: 35px> x + C
E) none of these
سؤال
Determine the integral by making an appropriate substitution.

- sec2x(13tanx)1/2\int \frac { \sec ^ { 2 } x } { ( 1 - 3 \tan x ) ^ { 1 / 2 } } dx

A) ln 13tanx| 1 - 3 \tan x | + C
B) - 23\frac { 2 } { 3 } ln 13tanx| 1 - 3 \tan x | + C
C) - 23\frac { 2 } { 3 } (13tanx)1/2( 1 - 3 \tan x ) ^ { 1 / 2 } + C
D) (13tanx)1/2( 1 - 3 \tan x ) ^ { 1 / 2 } + C
E) none of these
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C <div style=padding-top: 35px> dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C <div style=padding-top: 35px> + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C <div style=padding-top: 35px> + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C <div style=padding-top: 35px> + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C <div style=padding-top: 35px> + C
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C <div style=padding-top: 35px>

A) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C <div style=padding-top: 35px> + C
B) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C <div style=padding-top: 35px> + C
C) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C <div style=padding-top: 35px> + C
D) 1/2 <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C <div style=padding-top: 35px> + C
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <div style=padding-top: 35px>

A) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <div style=padding-top: 35px> + <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <div style=padding-top: 35px> + C
B) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <div style=padding-top: 35px> + <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <div style=padding-top: 35px> + C
C) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <div style=padding-top: 35px> + C
D) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <div style=padding-top: 35px> + C
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these <div style=padding-top: 35px>

A) <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these <div style=padding-top: 35px> + C
B) - <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these <div style=padding-top: 35px> ln <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these <div style=padding-top: 35px> + C
C) <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these <div style=padding-top: 35px> + C
D) <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these <div style=padding-top: 35px> θ <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these <div style=padding-top: 35px> θ + C
E) none of these
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   ln   + C D) ln   + C E) none of these <div style=padding-top: 35px> dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   ln   + C D) ln   + C E) none of these <div style=padding-top: 35px> + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   ln   + C D) ln   + C E) none of these <div style=padding-top: 35px> + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   ln   + C D) ln   + C E) none of these <div style=padding-top: 35px> ln <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   ln   + C D) ln   + C E) none of these <div style=padding-top: 35px> + C
D) ln <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   ln   + C D) ln   + C E) none of these <div style=padding-top: 35px> + C
E) none of these
سؤال
Determine the integral by making an appropriate substitution.

- 12sinxcosx\int 12 \sin x \sqrt { \cos x } dx

A) 18 (cosx)3/2( \cos x ) ^ { 3 / 2 } + C
B) 8 (cosx)3/2( \cos x ) ^ { 3 / 2 } + C
C) -18 (cosx)3/2( \cos x ) ^ { 3 / 2 } + C
D) -8 (cosx)3/2( \cos x ) ^ { 3 / 2 } + C
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.     Use the substitution u = tan x.</strong> A)   + C B) sec x tan x + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.     Use the substitution u = tan x.</strong> A)   + C B) sec x tan x + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> Use the substitution u = tan x.

A) <strong>Determine the integral by making an appropriate substitution.     Use the substitution u = tan x.</strong> A)   + C B) sec x tan x + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> + C
B) sec x tan x + C
C) <strong>Determine the integral by making an appropriate substitution.     Use the substitution u = tan x.</strong> A)   + C B) sec x tan x + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> + C
D) <strong>Determine the integral by making an appropriate substitution.     Use the substitution u = tan x.</strong> A)   + C B) sec x tan x + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> + C
E) none of these
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C <div style=padding-top: 35px>

A) 21 cos(7 <strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C <div style=padding-top: 35px> - 6) + C
B) - <strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C <div style=padding-top: 35px> cos(7 <strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C <div style=padding-top: 35px> - 6) + C
C) <strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C <div style=padding-top: 35px> cos(7 <strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C <div style=padding-top: 35px> - 6) + C
D) -21 cos(7 <strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C <div style=padding-top: 35px> - 6) + C
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
سؤال
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px>     dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px> dx
Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
سؤال
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px>     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these <div style=padding-top: 35px> dx

A) tan <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these <div style=padding-top: 35px> + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these <div style=padding-top: 35px> + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these <div style=padding-top: 35px> sec <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these <div style=padding-top: 35px> + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these <div style=padding-top: 35px> tan <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these <div style=padding-top: 35px> + C
E) none of these
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)     + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)     + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)     + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)     + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)     + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)     + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> + C
E) none of these
سؤال
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px>     dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px> dx
Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
سؤال
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px>     dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px> dx
Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
  dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. <div style=padding-top: 35px> dx
Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
سؤال
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px>     dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px> dx
Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.  </strong> A)   + C B)   + C C) ln   + C D)   ln   + C E) none of these <div style=padding-top: 35px>

A) <strong>Determine the integral by making an appropriate substitution.  </strong> A)   + C B)   + C C) ln   + C D)   ln   + C E) none of these <div style=padding-top: 35px> + C
B) <strong>Determine the integral by making an appropriate substitution.  </strong> A)   + C B)   + C C) ln   + C D)   ln   + C E) none of these <div style=padding-top: 35px> + C
C) ln <strong>Determine the integral by making an appropriate substitution.  </strong> A)   + C B)   + C C) ln   + C D)   ln   + C E) none of these <div style=padding-top: 35px> + C
D) <strong>Determine the integral by making an appropriate substitution.  </strong> A)   + C B)   + C C) ln   + C D)   ln   + C E) none of these <div style=padding-top: 35px> ln <strong>Determine the integral by making an appropriate substitution.  </strong> A)   + C B)   + C C) ln   + C D)   ln   + C E) none of these <div style=padding-top: 35px> + C
E) none of these
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. <div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these <div style=padding-top: 35px> dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these <div style=padding-top: 35px> x + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these <div style=padding-top: 35px> <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these <div style=padding-top: 35px> x + C
C) 9 <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these <div style=padding-top: 35px> x + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these <div style=padding-top: 35px> x + C
E) none of these
سؤال
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px>     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> .
No parentheses around arguments of functions.
سؤال
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px>     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> . No parentheses around arguments of functions.
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> .
No parentheses around arguments of functions.
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px>     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px>     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> .
No parentheses around arguments of functions.
سؤال
  dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> dx
Enter your answer with any coefficients in front as integers or reduced fractions of form   dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> .
No parentheses around arguments of functions.
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
    dx   [Hint: Let u = ln(ln x).] Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px>     dx   [Hint: Let u = ln(ln x).] Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> dx     dx   [Hint: Let u = ln(ln x).] Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> [Hint: Let u = ln(ln x).]
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx   [Hint: Let u = ln(ln x).] Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
    Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px>     Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form     Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px>     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> . No parentheses around arguments of functions.
سؤال
  Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   .<div style=padding-top: 35px> .
سؤال
Evaluate the integral using integration by parts.

- x\int x x+1\sqrt { x + 1 } dx

A) 23\frac { 2 } { 3 } (x+1)3/2( x + 1 ) ^ { 3 / 2 } - 415\frac { 4 } { 15 } (x+1)5/2( x + 1 ) ^ { 5 / 2 } + C
B) 23\frac { 2 } { 3 } x (x+1)3/2( x + 1 ) ^ { 3 / 2 } - 415\frac { 4 } { 15 } (x+1)5/2( x + 1 ) ^ { 5 / 2 } + C
C) x (x+1)3/2( x + 1 ) ^ { 3 / 2 } - (x+1)5/2( x + 1 ) ^ { 5 / 2 } + C
D) (x+1)3/2( x + 1 ) ^ { 3 / 2 } + (x+1)5/2( x + 1 ) ^ { 5 / 2 } + C
سؤال
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C <div style=padding-top: 35px>

A) <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> + C
B) <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> + C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> + C
سؤال
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <div style=padding-top: 35px>

A) <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> + C
B) <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> + C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> + C
سؤال
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C <div style=padding-top: 35px>

A) <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C <div style=padding-top: 35px> bx + C
B) <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C <div style=padding-top: 35px> (sin bx - cos bx) + C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C <div style=padding-top: 35px> + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C <div style=padding-top: 35px> (sin bx + cos bx) + C
سؤال
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C <div style=padding-top: 35px> dx

A) <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C <div style=padding-top: 35px> x + <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C <div style=padding-top: 35px> + C
B) x + <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C <div style=padding-top: 35px> + C
C) x <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C <div style=padding-top: 35px> x + <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C <div style=padding-top: 35px> + C
D) <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C <div style=padding-top: 35px> x - <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C <div style=padding-top: 35px> + C
سؤال
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> dx

A) <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> + 1 + C
B) <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> + C
C) <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> + C
D) <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <div style=padding-top: 35px> + C
سؤال
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C <div style=padding-top: 35px>

A) - x <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C <div style=padding-top: 35px> - <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C <div style=padding-top: 35px> + C
B) - x <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C <div style=padding-top: 35px> + <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C <div style=padding-top: 35px> + C
C) x <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C <div style=padding-top: 35px> + <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C <div style=padding-top: 35px> + C
D) x <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C <div style=padding-top: 35px> - <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C <div style=padding-top: 35px> + C
سؤال
Which of the following is a correct substitution for the integral <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;   <div style=padding-top: 35px> ?

A) u = ln x; <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;   <div style=padding-top: 35px>
B) u = <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;   <div style=padding-top: 35px> ; <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;   <div style=padding-top: 35px>
C) u = ln x; <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;   <div style=padding-top: 35px>
D) u= ln x; <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;   <div style=padding-top: 35px> <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;   <div style=padding-top: 35px> du
E) u = ln x; <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;   <div style=padding-top: 35px>
سؤال
Does this integral Does this integral   = 2   (x - 1) + C? <div style=padding-top: 35px> = 2 Does this integral   = 2   (x - 1) + C? <div style=padding-top: 35px> (x - 1) + C?
سؤال
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C <div style=padding-top: 35px>

A) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C <div style=padding-top: 35px> (sin 3x - cos 3x) + C
B) - <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C <div style=padding-top: 35px> (sin 3x - 3 cos 3x) + C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C <div style=padding-top: 35px> (sin 3x - 3 cos 3x) + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C <div style=padding-top: 35px> (2 sin 3x - 3 cos 3x) + C
سؤال
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)   + C B)   + C C)   + C D)   + C E) none of these <div style=padding-top: 35px>

A) <strong>Evaluate the integral using integration by parts.  </strong> A)   + C B)   + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> + C
B) <strong>Evaluate the integral using integration by parts.  </strong> A)   + C B)   + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> + C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)   + C B)   + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)   + C B)   + C C)   + C D)   + C E) none of these <div style=padding-top: 35px> + C
E) none of these
سؤال
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C <div style=padding-top: 35px>

A) <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C <div style=padding-top: 35px> x tan x + tan x + C
B) 4 <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C <div style=padding-top: 35px> x tan x+ C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C <div style=padding-top: 35px> x tan x + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C <div style=padding-top: 35px> x tan x + <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C <div style=padding-top: 35px> tan x + C
سؤال
  x dx   [Hint:   x = 1 -   x.] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> x dx   x dx   [Hint:   x = 1 -   x.] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> [Hint:   x dx   [Hint:   x = 1 -   x.] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> x = 1 -   x dx   [Hint:   x = 1 -   x.] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> x.]
Enter your answer with any coefficients in front as integers or reduced fractions of form   x dx   [Hint:   x = 1 -   x.] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> .
No parentheses around arguments of functions.
سؤال
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C <div style=padding-top: 35px>

A) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C <div style=padding-top: 35px> (sin bx - cos bx) + C
B) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C <div style=padding-top: 35px> (sin bx + cos bx) + C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C <div style=padding-top: 35px> bx + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C <div style=padding-top: 35px> + C
سؤال
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px>     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> .
No parentheses around arguments of functions.
سؤال
Evaluate the integral using integration by parts.

- x2exdx\int x ^ { 2 } e ^ { - x } d x

A) -(2x +2) ex\mathrm { e } ^ { - \mathrm { x } } + C
B) ( x2x ^ { 2 } + 2x +2) ex\mathrm { e } ^ { - \mathrm { x } } + C
C) ( x2x ^ { 2 } + 2x) ex\mathrm { e } ^ { - \mathrm { x } } + C
D) -( x2x ^ { 2 } + 2x +2) ex\mathrm { e } ^ { - \mathrm { x } } + C
سؤال
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C <div style=padding-top: 35px> dx

A) <strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C <div style=padding-top: 35px> + C
B) <strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C <div style=padding-top: 35px> (8x - 1) + C
C) <strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C <div style=padding-top: 35px> <strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C <div style=padding-top: 35px> + C
D) x <strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C <div style=padding-top: 35px> + C
سؤال
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A) x   + C B) (x + 2)   + C C) (x + 1)   + C D)   + C <div style=padding-top: 35px>

A) x <strong>Evaluate the integral using integration by parts.  </strong> A) x   + C B) (x + 2)   + C C) (x + 1)   + C D)   + C <div style=padding-top: 35px> + C
B) (x + 2) <strong>Evaluate the integral using integration by parts.  </strong> A) x   + C B) (x + 2)   + C C) (x + 1)   + C D)   + C <div style=padding-top: 35px> + C
C) (x + 1) <strong>Evaluate the integral using integration by parts.  </strong> A) x   + C B) (x + 2)   + C C) (x + 1)   + C D)   + C <div style=padding-top: 35px> + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A) x   + C B) (x + 2)   + C C) (x + 1)   + C D)   + C <div style=padding-top: 35px> + C
سؤال
  dx   [Hint:   csc x = -cot x csc x] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> dx   dx   [Hint:   csc x = -cot x csc x] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> [Hint:   dx   [Hint:   csc x = -cot x csc x] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> csc x = -cot x csc x]
Enter your answer with any coefficients in front as integers or reduced fractions of form   dx   [Hint:   csc x = -cot x csc x] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.<div style=padding-top: 35px> .
No parentheses around arguments of functions.
سؤال
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A) x(ln|2x| + 1) + C B) x(ln|2x| - 2) + C C) x(ln|2x| - 1) + C D) x(ln|2x| + 2) + C <div style=padding-top: 35px>

A) x(ln|2x| + 1) + C
B) x(ln|2x| - 2) + C
C) x(ln|2x| - 1) + C
D) x(ln|2x| + 2) + C
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Deck 9: Techniques of Integration
1
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B) -   + C C) -x   + C D) x   + C E) none of these dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B) -   + C C) -x   + C D) x   + C E) none of these + C
B) - <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B) -   + C C) -x   + C D) x   + C E) none of these + C
C) -x <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B) -   + C C) -x   + C D) x   + C E) none of these + C
D) x <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B) -   + C C) -x   + C D) x   + C E) none of these + C
E) none of these
- -   + C + C
2
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these dx <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these Use the substitution u = ln 5x.

A) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these + C
B) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these (ln 5x <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these + C
C) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these + C
D) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these (ln x) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u = ln 5x.</strong> A)     + C B)   (ln 5x   + C C)   + C D)   (ln x)   + C E) none of these + C
E) none of these
  (ln 5x   + C (ln 5x   (ln 5x   + C + C
3
Determine the integral by making an appropriate substitution.

- 4(2x+5)3dx\int 4 ( 2 x + 5 ) ^ { 3 } d x

A) 14\frac { 1 } { 4 } (2x+5)4( 2 x + 5 ) ^ { 4 } + C
B) 38\frac { 3 } { 8 } (2x+5)4( 2 x + 5 ) ^ { 4 } + C
C) 34\frac { 3 } { 4 } (2x+5)4( 2 x + 5 ) ^ { 4 } + C
D) 12\frac { 1 } { 2 } (2x+5)4( 2 x + 5 ) ^ { 4 } + C
12\frac { 1 } { 2 } (2x+5)4( 2 x + 5 ) ^ { 4 } + C
4
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.  </strong> A) ln   + C B) sin x cos x + C C) -ln   + C D)     + C E) none of these

A) ln <strong>Determine the integral by making an appropriate substitution.  </strong> A) ln   + C B) sin x cos x + C C) -ln   + C D)     + C E) none of these + C
B) sin x cos x + C
C) -ln <strong>Determine the integral by making an appropriate substitution.  </strong> A) ln   + C B) sin x cos x + C C) -ln   + C D)     + C E) none of these + C
D) <strong>Determine the integral by making an appropriate substitution.  </strong> A) ln   + C B) sin x cos x + C C) -ln   + C D)     + C E) none of these <strong>Determine the integral by making an appropriate substitution.  </strong> A) ln   + C B) sin x cos x + C C) -ln   + C D)     + C E) none of these + C
E) none of these
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5
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)  B)   + C C)    D)   + C dx

A)<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)  B)   + C C)    D)   + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)  B)   + C C)    D)   + C + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)  B)   + C C)    D)   + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)  B)   + C C)    D)   + C + C
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6
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C (x + 2) + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C + C
C) 6 <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     (x + 2) + C B)     + C C) 6   + C D)     (x - 2) + C (x - 2) + C
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7
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C

A) -9 <strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C + C
B) <strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C <strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C + C
C) 9 <strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C + C
D) - <strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C <strong>Determine the integral by making an appropriate substitution.  </strong> A) -9   + C B)     + C C) 9   + C D) -     + C + C
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8
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A) -   + C B) -   + C C)   D) -   + C dx

A) - <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) -   + C B) -   + C C)   D) -   + C + C
B) - <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) -   + C B) -   + C C)   D) -   + C + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) -   + C B) -   + C C)   D) -   + C
D) - <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) -   + C B) -   + C C)   D) -   + C + C
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9
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these dx <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these Use the substitution u =ln <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these .

A) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these + C
B) 2(ln <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these + C
C) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these + C
D) <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these <strong>Determine the integral by making an appropriate substitution.     dx   Use the substitution u =ln   .</strong> A)   + C B) 2(ln     + C C)   + C D)     + C E) none of these + C
E) none of these
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10
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C + C
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11
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   x sin x + C B)   x + C C) -     x + C D)   x + C E) none of these dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   x sin x + C B)   x + C C) -     x + C D)   x + C E) none of these x sin x + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   x sin x + C B)   x + C C) -     x + C D)   x + C E) none of these x + C
C) - <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   x sin x + C B)   x + C C) -     x + C D)   x + C E) none of these <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   x sin x + C B)   x + C C) -     x + C D)   x + C E) none of these x + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   x sin x + C B)   x + C C) -     x + C D)   x + C E) none of these x + C
E) none of these
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12
Determine the integral by making an appropriate substitution.

- sec2x(13tanx)1/2\int \frac { \sec ^ { 2 } x } { ( 1 - 3 \tan x ) ^ { 1 / 2 } } dx

A) ln 13tanx| 1 - 3 \tan x | + C
B) - 23\frac { 2 } { 3 } ln 13tanx| 1 - 3 \tan x | + C
C) - 23\frac { 2 } { 3 } (13tanx)1/2( 1 - 3 \tan x ) ^ { 1 / 2 } + C
D) (13tanx)1/2( 1 - 3 \tan x ) ^ { 1 / 2 } + C
E) none of these
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13
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   + C D)   + C + C
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14
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C

A) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C + C
B) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C + C
C) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C + C
D) 1/2 <strong>Determine the integral by making an appropriate substitution.  </strong> A)     + C B)     + C C)     + C D) 1/2  + C + C
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15
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C

A) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C + <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C + C
B) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C + <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C + C
C) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C + C
D) <strong>Determine the integral by making an appropriate substitution.  </strong> A)     +     + C B)     +     + C C)     + C D)   + C + C
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16
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these

A) <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these + C
B) - <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these ln <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these + C
C) <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these + C
D) <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these θ <strong>Determine the integral by making an appropriate substitution.   dθ</strong> A)     + C B) -   ln   + C C)     + C D)   θ   θ + C E) none of these θ + C
E) none of these
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17
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   ln   + C D) ln   + C E) none of these dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   ln   + C D) ln   + C E) none of these + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   ln   + C D) ln   + C E) none of these + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   ln   + C D) ln   + C E) none of these ln <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   ln   + C D) ln   + C E) none of these + C
D) ln <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)   + C C)   ln   + C D) ln   + C E) none of these + C
E) none of these
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18
Determine the integral by making an appropriate substitution.

- 12sinxcosx\int 12 \sin x \sqrt { \cos x } dx

A) 18 (cosx)3/2( \cos x ) ^ { 3 / 2 } + C
B) 8 (cosx)3/2( \cos x ) ^ { 3 / 2 } + C
C) -18 (cosx)3/2( \cos x ) ^ { 3 / 2 } + C
D) -8 (cosx)3/2( \cos x ) ^ { 3 / 2 } + C
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19
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.     Use the substitution u = tan x.</strong> A)   + C B) sec x tan x + C C)   + C D)   + C E) none of these <strong>Determine the integral by making an appropriate substitution.     Use the substitution u = tan x.</strong> A)   + C B) sec x tan x + C C)   + C D)   + C E) none of these Use the substitution u = tan x.

A) <strong>Determine the integral by making an appropriate substitution.     Use the substitution u = tan x.</strong> A)   + C B) sec x tan x + C C)   + C D)   + C E) none of these + C
B) sec x tan x + C
C) <strong>Determine the integral by making an appropriate substitution.     Use the substitution u = tan x.</strong> A)   + C B) sec x tan x + C C)   + C D)   + C E) none of these + C
D) <strong>Determine the integral by making an appropriate substitution.     Use the substitution u = tan x.</strong> A)   + C B) sec x tan x + C C)   + C D)   + C E) none of these + C
E) none of these
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20
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C

A) 21 cos(7 <strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C - 6) + C
B) - <strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C cos(7 <strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C - 6) + C
C) <strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C cos(7 <strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C - 6) + C
D) -21 cos(7 <strong>Determine the integral by making an appropriate substitution.  </strong> A) 21 cos(7   - 6) + C B) -   cos(7   - 6) + C C)   cos(7   - 6) + C D) -21 cos(7   - 6) + C - 6) + C
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21
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
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22
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.     dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. dx
Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
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23
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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24
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these dx

A) tan <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these sec <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these tan <strong>Determine the integral by making an appropriate substitution.   dx</strong> A) tan   + C B)     + C C)   sec   + C D)   tan   + C E) none of these + C
E) none of these
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25
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)     + C C)   + C D)   + C E) none of these dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)     + C C)   + C D)   + C E) none of these + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)     + C C)   + C D)   + C E) none of these <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)     + C C)   + C D)   + C E) none of these + C
C) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)     + C C)   + C D)   + C E) none of these + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)   + C B)     + C C)   + C D)   + C E) none of these + C
E) none of these
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26
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.     dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. dx
Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
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27
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
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28
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
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29
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.     dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. dx
Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
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30
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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31
  dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. dx
Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
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32
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
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33
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.     dx Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. dx
Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
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34
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.  </strong> A)   + C B)   + C C) ln   + C D)   ln   + C E) none of these

A) <strong>Determine the integral by making an appropriate substitution.  </strong> A)   + C B)   + C C) ln   + C D)   ln   + C E) none of these + C
B) <strong>Determine the integral by making an appropriate substitution.  </strong> A)   + C B)   + C C) ln   + C D)   ln   + C E) none of these + C
C) ln <strong>Determine the integral by making an appropriate substitution.  </strong> A)   + C B)   + C C) ln   + C D)   ln   + C E) none of these + C
D) <strong>Determine the integral by making an appropriate substitution.  </strong> A)   + C B)   + C C) ln   + C D)   ln   + C E) none of these ln <strong>Determine the integral by making an appropriate substitution.  </strong> A)   + C B)   + C C) ln   + C D)   ln   + C E) none of these + C
E) none of these
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35
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
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36
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
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37
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
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38
  Enter your answer with any coefficients in front as integers or reduced fractions of form a/b. Enter your answer with any coefficients in front as integers or reduced fractions of form a/b.
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39
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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40
Determine the integral by making an appropriate substitution.
<strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these dx

A) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these x + C
B) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these x + C
C) 9 <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these x + C
D) <strong>Determine the integral by making an appropriate substitution.   dx</strong> A)     x + C B)     x + C C) 9   x + C D)   x + C E) none of these x + C
E) none of these
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41
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. .
No parentheses around arguments of functions.
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42
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. . No parentheses around arguments of functions.
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43
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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44
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. .
No parentheses around arguments of functions.
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45
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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46
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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47
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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48
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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49
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. .
No parentheses around arguments of functions.
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50
  dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . dx
Enter your answer with any coefficients in front as integers or reduced fractions of form   dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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51
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. .
No parentheses around arguments of functions.
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52
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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53
    dx   [Hint: Let u = ln(ln x).] Enter your answer with any coefficients in front as integers or reduced fractions of form   .     dx   [Hint: Let u = ln(ln x).] Enter your answer with any coefficients in front as integers or reduced fractions of form   . dx     dx   [Hint: Let u = ln(ln x).] Enter your answer with any coefficients in front as integers or reduced fractions of form   . [Hint: Let u = ln(ln x).]
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx   [Hint: Let u = ln(ln x).] Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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54
    Enter your answer with any coefficients in front as integers or reduced fractions of form   .     Enter your answer with any coefficients in front as integers or reduced fractions of form   . Enter your answer with any coefficients in front as integers or reduced fractions of form     Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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55
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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56
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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57
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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58
    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   .     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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59
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. . No parentheses around arguments of functions.
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60
  Enter your answer with any coefficients in front as integers or reduced fractions of form   . Enter your answer with any coefficients in front as integers or reduced fractions of form   Enter your answer with any coefficients in front as integers or reduced fractions of form   . .
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61
Evaluate the integral using integration by parts.

- x\int x x+1\sqrt { x + 1 } dx

A) 23\frac { 2 } { 3 } (x+1)3/2( x + 1 ) ^ { 3 / 2 } - 415\frac { 4 } { 15 } (x+1)5/2( x + 1 ) ^ { 5 / 2 } + C
B) 23\frac { 2 } { 3 } x (x+1)3/2( x + 1 ) ^ { 3 / 2 } - 415\frac { 4 } { 15 } (x+1)5/2( x + 1 ) ^ { 5 / 2 } + C
C) x (x+1)3/2( x + 1 ) ^ { 3 / 2 } - (x+1)5/2( x + 1 ) ^ { 5 / 2 } + C
D) (x+1)3/2( x + 1 ) ^ { 3 / 2 } + (x+1)5/2( x + 1 ) ^ { 5 / 2 } + C
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62
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C

A) <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C + C
B) <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C + C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.  </strong> A)     + C B)     + C C)     + C D)     + C + C
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63
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C

A) <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C + C
B) <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C + C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.  </strong> A)       + C B)     + C C)     + C D)     + C + C
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64
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C

A) <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C bx + C
B) <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C (sin bx - cos bx) + C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)       bx + C B)   (sin bx - cos bx) + C C)     + C D)   (sin bx + cos bx) + C (sin bx + cos bx) + C
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65
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C dx

A) <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C x + <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C + C
B) x + <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C + C
C) x <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C x + <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C + C
D) <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C x - <strong>Evaluate the integral using integration by parts.   dx</strong> A)   x +   + C B) x +   + C C) x   x +   + C D)   x -   + C + C
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66
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C dx

A) <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C + 1 + C
B) <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C + C
C) <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C + C
D) <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C <strong>Evaluate the integral using integration by parts.     dx</strong> A)     + 1 + C B)     + C C)     + C D)     + C + C
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67
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C

A) - x <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C - <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C + C
B) - x <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C + <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C + C
C) x <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C + <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C + C
D) x <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C - <strong>Evaluate the integral using integration by parts.  </strong> A) - x   -   + C B) - x   +   + C C) x   +   + C D) x   -   + C + C
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68
Which of the following is a correct substitution for the integral <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;   ?

A) u = ln x; <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;
B) u = <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;   ; <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;
C) u = ln x; <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;
D) u= ln x; <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;   <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;   du
E) u = ln x; <strong>Which of the following is a correct substitution for the integral   ?</strong> A) u = ln x;   B) u =   ;   C) u = ln x;   D) u= ln x;     du E) u = ln x;
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69
Does this integral Does this integral   = 2   (x - 1) + C? = 2 Does this integral   = 2   (x - 1) + C? (x - 1) + C?
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70
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C

A) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C (sin 3x - cos 3x) + C
B) - <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C (sin 3x - 3 cos 3x) + C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C (sin 3x - 3 cos 3x) + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin 3x - cos 3x) + C B) -   (sin 3x - 3 cos 3x) + C C)     (sin 3x - 3 cos 3x) + C D)     (2 sin 3x - 3 cos 3x) + C (2 sin 3x - 3 cos 3x) + C
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71
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)   + C B)   + C C)   + C D)   + C E) none of these

A) <strong>Evaluate the integral using integration by parts.  </strong> A)   + C B)   + C C)   + C D)   + C E) none of these + C
B) <strong>Evaluate the integral using integration by parts.  </strong> A)   + C B)   + C C)   + C D)   + C E) none of these + C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)   + C B)   + C C)   + C D)   + C E) none of these + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)   + C B)   + C C)   + C D)   + C E) none of these + C
E) none of these
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72
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C

A) <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C x tan x + tan x + C
B) 4 <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C x tan x+ C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C x tan x + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C x tan x + <strong>Evaluate the integral using integration by parts.  </strong> A)   x tan x + tan x + C B) 4   x tan x+ C C)     x tan x + C D)     x tan x +   tan x + C tan x + C
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  x dx   [Hint:   x = 1 -   x.] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. x dx   x dx   [Hint:   x = 1 -   x.] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. [Hint:   x dx   [Hint:   x = 1 -   x.] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. x = 1 -   x dx   [Hint:   x = 1 -   x.] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. x.]
Enter your answer with any coefficients in front as integers or reduced fractions of form   x dx   [Hint:   x = 1 -   x.] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. .
No parentheses around arguments of functions.
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74
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C

A) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C (sin bx - cos bx) + C
B) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C (sin bx + cos bx) + C
C) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C bx + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C <strong>Evaluate the integral using integration by parts.  </strong> A)   (sin bx - cos bx) + C B)   (sin bx + cos bx) + C C)       bx + C D)     + C + C
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    dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions.     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. dx
Enter your answer with any coefficients in front as integers or reduced fractions of form     dx Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. .
No parentheses around arguments of functions.
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76
Evaluate the integral using integration by parts.

- x2exdx\int x ^ { 2 } e ^ { - x } d x

A) -(2x +2) ex\mathrm { e } ^ { - \mathrm { x } } + C
B) ( x2x ^ { 2 } + 2x +2) ex\mathrm { e } ^ { - \mathrm { x } } + C
C) ( x2x ^ { 2 } + 2x) ex\mathrm { e } ^ { - \mathrm { x } } + C
D) -( x2x ^ { 2 } + 2x +2) ex\mathrm { e } ^ { - \mathrm { x } } + C
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77
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C dx

A) <strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C <strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C + C
B) <strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C (8x - 1) + C
C) <strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C <strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C + C
D) x <strong>Evaluate the integral using integration by parts.   dx</strong> A)     + C B)   (8x - 1) + C C)     + C D) x   + C + C
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78
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A) x   + C B) (x + 2)   + C C) (x + 1)   + C D)   + C

A) x <strong>Evaluate the integral using integration by parts.  </strong> A) x   + C B) (x + 2)   + C C) (x + 1)   + C D)   + C + C
B) (x + 2) <strong>Evaluate the integral using integration by parts.  </strong> A) x   + C B) (x + 2)   + C C) (x + 1)   + C D)   + C + C
C) (x + 1) <strong>Evaluate the integral using integration by parts.  </strong> A) x   + C B) (x + 2)   + C C) (x + 1)   + C D)   + C + C
D) <strong>Evaluate the integral using integration by parts.  </strong> A) x   + C B) (x + 2)   + C C) (x + 1)   + C D)   + C + C
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  dx   [Hint:   csc x = -cot x csc x] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. dx   dx   [Hint:   csc x = -cot x csc x] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. [Hint:   dx   [Hint:   csc x = -cot x csc x] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. csc x = -cot x csc x]
Enter your answer with any coefficients in front as integers or reduced fractions of form   dx   [Hint:   csc x = -cot x csc x] Enter your answer with any coefficients in front as integers or reduced fractions of form   . No parentheses around arguments of functions. .
No parentheses around arguments of functions.
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80
Evaluate the integral using integration by parts.
<strong>Evaluate the integral using integration by parts.  </strong> A) x(ln|2x| + 1) + C B) x(ln|2x| - 2) + C C) x(ln|2x| - 1) + C D) x(ln|2x| + 2) + C

A) x(ln|2x| + 1) + C
B) x(ln|2x| - 2) + C
C) x(ln|2x| - 1) + C
D) x(ln|2x| + 2) + C
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