Solved

Let I_n = Dx $\le$ 3and Use It to Evaluate I₅ = Dx

Question 21

Multiple Choice

Let I_n = $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ dx. Find a reduction formula for I_n in terms of I_n-2 valid for n $\le$ 3and use it to evaluate I₅ = $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ dx.

A) $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ = $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ + $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ , $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ = $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ + $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ ln(1 + $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ )
B) $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ = $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ - $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ , $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ = $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ - $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ ln(1 + $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ )
C) $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ = $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ + $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ , $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ = $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ + $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ ln(1 + $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ )
D) $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ = $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ + $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ , $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ = $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ - $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ ln(1 + $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ )
E) $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ = $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ + $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ , $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ = $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ + $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ ln(1 + $Let In = dx. Find a reduction formula for In in terms of In-2 valid for n \le 3and use it to evaluate I5 = dx. A) = + , = + ln(1 + ) B) = - , = - ln(1 + ) C) = + , = + ln(1 + ) D) = + , = - ln(1 + ) E) = + , = + ln(1 + )$ )