Deck 1: Preliminaries

Question 1

Express the given rational number as a repeating decimal. Use a bar to indicate the repeating digits.

A) 0.582
B) 0.
C) 0.
D) 0.58
E) 0.584

Answer 1

0.582

Question 2

Express the given repeating decimal as a rational number.3.01

A)
B)
C)
D) 3
E) 3

Answer 2

Question 3

Express the set of all real numbers x satisfying x < 0 as an interval or a union of intervals.

A) (-, 0]
B) [-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11, 0)
C) [-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11, 0]
D) (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11, 0)
E) (-, 11ee7b08_b2d0_fec7_ae82_99084fcb2738_TB9661_11 )

Answer 3

(-, 0)

Question 4

Express the set of all real numbers x satisfying x -1 and x > -3 as an interval or a union of intervals.

A) (3, -1]
B) (-3, -1)
C) (-3, -1]
D) [3, -1]
E) [-1, 3)

Question 5

Express the set of all real numbers x satisfying x < 5 or x > 6 as an interval or a union of intervals.

A) (-, 5) (6, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
B) (6, 5)
C) (5, 6)
D) (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11, 5) (6, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
E) [5, 6]

Question 6

Solve the inequality 3x - 4 > 8, giving the solution set as an interval or union of intervals.

A) (4, )
B) (3,11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
C) (6,11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
D) (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 4)
E)

Question 7

Solve the inequality 6 - 4x > 2, giving the solution set as an interval or union of intervals.

A) (- ,1)
B) (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ,2)
C) (1, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
D) (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ,3)
E) (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , -1)

Question 8

Solve the inequality 2x² 12, giving the solution set as an interval or union of intervals.

A) [- , ]
B) [ , ]
C) [-6, 6]
D) (-6, 6)
E) [- , ]

Question 9

Solve the inequality , giving the solution set as an interval or union of intervals.

A) [ , )
B) [ , 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
C) (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , ]
D) [1, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
E) (0, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )

Question 10

Solve the inequality x³ < 9x, giving the solution set as an interval or union of intervals.

A) (- , -3) (0, 3)
B) (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 3) 11ee7b09_453f_4329_ae82_2b7669cf7fd7_TB9661_11 (3, 9)
C) (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ,3)
D) (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ,-3)
E) (9, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )

Question 11

Solve the equation = 4.

A) x = - or x =
B) x = -
C) x =
D) x =
E) x = - or x =

Question 12

Solve the inequality < 1.

A) 1 < t < 3
B) t < 3
C) t > 3 or t < -1
D) 0 t < 3
E) -3 < t < -1

Question 13

What is the interval defined by the given inequality 2?

A) [-12, 4]
B) [-9, 7]
C) [-4, 4]
D) (- , 4]
E) [4, 12]

Question 14

If a < b, then < .

Question 15

Solve the equation = 2 - x.

A)
B)
C) 1
D) -1
E)

Question 16

What values of x satisfy the inequality 2?

A) -2 11ee7b09_ed1c_be1b_ae82_5301c9487be6_TB9661_11x 11ee7b09_ed1c_be1b_ae82_5301c9487be6_TB9661_11 6
B) 211ee7b09_ed1c_be1b_ae82_5301c9487be6_TB9661_11 x 11ee7b09_ed1c_be1b_ae82_5301c9487be6_TB9661_11 6
C) -311ee7b09_ed1c_be1b_ae82_5301c9487be6_TB9661_11 x 11ee7b09_ed1c_be1b_ae82_5301c9487be6_TB9661_11 6
D) -3 11ee7b09_ed1c_be1b_ae82_5301c9487be6_TB9661_11 x 11ee7b09_ed1c_be1b_ae82_5301c9487be6_TB9661_11 3
E) -6 11ee7b09_ed1c_be1b_ae82_5301c9487be6_TB9661_11 x 11ee7b09_ed1c_be1b_ae82_5301c9487be6_TB9661_11 3

Question 17

What values of x satisfy the inequality < ?

A) -1 < x < or x > 1
B) -1 < x <
C) x > 1
D) -1 < x < 1
E) - < x <

Question 18

Solve the equation = x.

A) 1
B) -1
C) 0
D) 2
E) -2

Question 19

A particle starts at A (4, -6) and its coordinates change by x = -1 and 11ee7b0a_b7f1_074c_ae82_c500e20d0813_TB9661_11y = 2. Find its new position.

A) (3, -4)
B) (5, -8)
C) (4, -8)
D) (5, -4)
E) (3, -8)

Question 20

Describe the graph of the equation x² + y² = 3.

A) circle centred at the origin with radius
B) circle centred at the origin with radius 3
C) circle centred at the origin with radius 9
D) line passing through the point (3, 0)
E) line passing through the point (0, 3)

Question 21

Describe the graph of the inequality x² + y² 16.

A) points inside and on the circle centred at the origin with radius 4
B) points inside and on the circle centred at the origin with radius 16
C) points inside the circle centred at the origin with radius 4
D) points on or outside the circle centred at the origin with radius 16
E) points on or outside the circle centred at the origin with radius 4

Question 22

Describe the graph of the inequality y < x².

A) points lying below the parabola y = x²
B) points lying inside the parabola y = x²
C) points lying on or below the parabola y = x²
D) points lying on the same side of the parabola y = x² as the focus.
E) points lying on or above the parabola y = x²

Question 23

Write an equation for the line through P (2, -1) with slope m = 4.

A) 4x - y - 9 = 0
B) y = 4x + 9
C) 4x + y = 7
D) y = 2x - 5
E) y = 2x + 5

Question 24

Write an equation for the line through P (0,a) with slope m = -1.

A) x + y = a
B) x - y = v
C) x + y = 2a
D) x + y + a = 0
E) y - x = a

Question 25

Write an equation for the line through the two points (-1, 2) and (-2, 1).

A) x - y + 3 = 0
B) x + y = 3
C) 2y - x = 5
D) y = x + 1
E) y = x - 1

Question 26

Find the y-intercept of the line 2x + 3y = 5.

A)
B)
C)
D)
E) -

Question 27

Find the slope of the line 6x - 5y = 5.

A)
B) -
C)
D) -
E) 1

Question 28

Find an equation for the line through P(2, 3) that is parallel to the line 3x - y = 4.

A) 3x - y = 3
B) x + 3y = 11
C) 3x + y = 9
D) x - 3y = -7
E) 3x + y = -3

Question 29

Find an equation for the line through P(2, 3) that is perpendicular to the line 3x - y = 4.

A) x + 3y = 11
B) 3x - y = 3
C) 3x + y = 9
D) x - 3y = -7
E) 3x + y = 11

Question 30

Find the point of intersection of the lines 3x + y = 9 and 2x - 3y = 6.

A) (3, 0)
B) (0, 9)
C) (0, -2)
D) (3, -2)
E) (0, 2)

Question 31

Determine the intercepts and sketch the graph of the line - = 1.

Question 32

A line passes through (6, -1) and (2, k) and has x-intercept 4. Find k.

A) k = 1
B) k = 2
C) k = 0
D) k = -1
E) k = -2

Question 33

Find the length of the line segment joining points (0, 1) and (-2, -1).

A) 2
B) 4
C) 8
D) 2
E) 2

Question 34

The equation y = mx - 3 represents

A) all nonvertical lines through (0, -3).
B) all lines through (0, -3).
C) all lines having slope m.
D) all curves passing through (0, -3).
E) all vertical lines through (0, -3).

Question 35

Find the coordinates of the point on the line y = x + 1 that is equidistant from (0, 0) and (1, 2).

A)
B)
C)
D) (-3, -2)
E) (1, 2)

Question 36

For what values of m is the line 3x + my = 6 perpendicular to the line 6x + y = 2?

A) m = -16
B) m = -12
C) m = 18
D) m = -18
E) m = 12

Question 37

Find the point of intersection of the lines 2x + 3y = -5 and 6x - 7y = 3.

A)
B)
C)
D)
E) These lines do not intersect.

Question 38

Find the line that passes through the point (0, 1) and through the point of intersection of the two lines and .

A) y = x + 1
B) y = x + 1
C) 3y = x + 3
D) y = 1 - x
E) y = - x - 1

Question 39

For what values of k is the line 2x + y = 4 parallel to the line 3x + ky = 6?

A)
B)
C) -
D)
E) -2

Question 40

Write an equation for the circle with centre C(1, -7) and radius r = 9.

A) (x - 1)² + (y + 7)² = 3
B) (x - 1)² + (y + 7)² = 9
C) (x + 1)² + (y - 7)² = 3
D) (x + 1)² + (y - 7)² = 81
E) (x - 1)² - (y + 7)² = 3

Question 41

Find the centre and radius of the circle having the equation x² + y² - 12x + 20y + 15 = 0.

A) centre (6, -10) and radius 11
B) centre (12, -20) and radius 15
C) centre (6, -10) and radius 121
D) centre (-6, 10) and radius 15
E) centre (6, 10) and radius

Question 42

Describe the region defined by the pair of inequalities x² + y² 9 and x² + (y + 3)² 11ee7b09_ed1c_be1b_ae82_5301c9487be6_TB9661_11 6.

A) all points that are inside or on both the circle of radius 3 centred at the origin and the circle of radius centred at (0, -3)
B) all points that are inside or on both the circle of radius 3 centred at the origin and the circle of radius centred at (0, 3)
C) all points that are inside or on both the circle of radius 9 centred at the origin and the circle of radius 6 centred at (0, -3)
D) all points that are inside or on both the circle of radius 3 centred at the origin and the circle of radius centred at (3, 0)
E) all points that are inside or on both the circle of radius 3 centred at the origin and the circle of radius centred at (-3, 0)

Question 43

Find the equation of a hyperbola passing through the points (0, 3) and (0, -3) and having asymptotes .

A) - = 1
B) - = 1
C) - = 1
D) - = 1
E) + = 1

Question 44

Write an equation of a parabola having focus (0, 5) and directrix y = -5.

A) x² = 20y
B) y² = 5x
C) y² = 20x
D) x² = 5y
E) y² = -5x

Question 45

Find the focus and directrix of the parabola y² = 4x and make a sketch showing the parabola, focus, and directrix.

Question 46

Find the focus and directrix of the parabola x² = -8, and make a sketch showing the parabola, focus, and directrix.

Question 47

What are the focus and directrix of the parabola x² - 4x = 4y?

A) focus (2, 0), directrix y = -2
B) focus (2, -1), directrix y = 1
C) focus (0, 0), directrix y = -1
D) focus (2, 3), directrix y = -5
E) focus (2, 1), directrix y = -1

Question 48

Give the equation of the graph that results from the scaling the graph of y = so that vertical distances are divided by 5 and the horizontal distances are multiplied by 3.

A) 5y =
B) y = 5
C) 5y =
D) 5y =
E) y = 5

Question 49

Write an equation for the graph obtained by shifting the graph of y = (x - 3)² - 1 up 2 units and right 2 units.

A) y = (x - 5)² + 1
B) y = (x - 1)² + 1
C) y = (x - 1)² - 3
D) y = (x - 5)² - 3
E) y = (x - 3)² + 1

Question 50

Find the points of intersection of the pairs of curves y = x² - 4 and y = 2x -1.

A) (-1,-3) and (3, 5)
B) (-1,-3)
C) (3, 5)
D) (-1,-3), (0, -1), and (3, 5)
E) These curves do not intersect.

Question 51

Identify and sketch the curve represented by the equation + = 1.

Question 52

Identify and sketch the curve represented by the equation - = 1.

Question 53

Identify and sketch the graph of the equation 16x² - 9y² - 128x - 18y + 103 = 0.

Question 54

Sketch the graph of the equation y = 2 -

Question 55

Write an equation for the graph obtained by shifting the graph of the equation down 1 unit and left 1 unit.

A) y = (x - 1)² + 3
B) y = (x - 1)² - 3
C) y = (x - 1)² + 5
D) y = (x - 3)² + 5
E) y = (x + 1)² + 3

Question 56

Write an equality that describes the exterior of the circle with centre (3, - 5) and radius 6.

A) (x - 3)² + (y + 5)² > 6
B) (x - 3)² + (y - 5)² > 36
C) (x + 3)² + (y - 5)² > 36
D) (x - 3)² + (y + 5)² > 36
E) (x + 3)² + (y - 5)² > 6

Question 57

Identify the curve represented by the equation xy = -1.

A) hyperbola
B) ellipse
C) parabola
D) circle
E) line

Question 58

Find the points of intersection of the pair of curves xy = 3 and y = x². Give your answer in decimal form rounded to two decimal places.

A) (1.44, 2.08)
B) (1.44, 2.08) and (-1.44, -2.08)
C) (1.44, 2.08) and (-1.44, 2.08)
D) (-1.44, -2.08), (1.44, -2.08), (1.44, 2.08), and (-1.44, 2.08)
E) These curves do not intersect.

Question 59

Find the points of intersection of the curves y = and y = .

A) (2, ) and (-2, )
B) (2, ) and (-2, )
C) (2, ) and (-2, ) and (0, 0)
D) (-2, ) and (2, ) and (0, 0)
E) These curves do not intersect.

Question 60

What are the domain and range of f(x) = x³ - x + 13?

A) domain and range are both (- ,11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
B) domain (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range [13, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
C) domain (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range [12, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
D) domain (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range [0, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
E) domain (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 13]

Question 61

What are the domain and range of f(x) = ?

A) domain [0, 4], range [0, 2]
B) domain [-4, 4], range [0, 4]
C) domain [0, 4], range [0, 4]
D) domain [0, 2], range [0, 2]
E) domain [0, 2], range [0, 4]

Question 62

What are the domain and range of

A) domain (- , 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range [0, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
B) domain [0, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
C) domain (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , -2) (-2, 2 ) 11ee7b09_453f_4329_ae82_2b7669cf7fd7_TB9661_11 (2, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
D) domain (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , -2) 11ee7b09_453f_4329_ae82_2b7669cf7fd7_TB9661_11 (-2, 2 ) (2, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range [0, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
E) domain (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , -2) 11ee7b09_453f_4329_ae82_2b7669cf7fd7_TB9661_11 (-2, 2) 11ee7b09_453f_4329_ae82_2b7669cf7fd7_TB9661_11 (2, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )

Question 63

Find the domain and range of the function f(x) = .

A) domain [2, 6) (6, ), range (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 0) 11ee7b09_453f_4329_ae82_2b7669cf7fd7_TB9661_11 (0, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
B) domain [2, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 0) 11ee7b09_453f_4329_ae82_2b7669cf7fd7_TB9661_11 (0, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
C) domain [2, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
D) domain [2, 6), range (0, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
E) domain [2, 4), range (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 0) 11ee7b09_453f_4329_ae82_2b7669cf7fd7_TB9661_11 (0, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )

Question 64

What are the domain and range of h(t) = ?

A) domain (- , 1) (1, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , -1) 11ee7b09_453f_4329_ae82_2b7669cf7fd7_TB9661_11 (-1,11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
B) domain (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 1) 11ee7b09_453f_4329_ae82_2b7669cf7fd7_TB9661_11 (1, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
C) domain (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range (-1, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
D) domain (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 1)11ee7b09_453f_4329_ae82_2b7669cf7fd7_TB9661_11 (1, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 1) 11ee7b09_453f_4329_ae82_2b7669cf7fd7_TB9661_11 (1, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )
E) domain (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ), range (-11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 , -1) 11ee7b09_453f_4329_ae82_2b7669cf7fd7_TB9661_11 (-1, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 )

Question 65

Which of the graphs below are functions of x?

A) only graphs (a), (b), and (d)
B) only graph (a)
C) only graphs (a) and (b)
D) graphs (a), (b), (c), and (d)
E) None of the above graphs are functions of x.

Question 66

Determine whether the function f(x) = -6 - 3x² is even, odd, or neither.

A) even
B) odd
C) both even and odd
D) neither even nor odd

Question 67

Determine whether the function f(x) = + 1 - 3 cos(5x) is even, odd, or neither.

A) even
B) odd
C) both even and odd
D) neither even nor odd

Question 68

Determine whether the function f(x) = + 4x is even, odd, or neither.

A) even
B) odd
C) both even and odd
D) neither even nor odd

Question 69

Determine whether the function f(x) = x + is even, odd, or neither.

A) even
B) odd
C) both even and odd
D) neither even nor odd

Question 70

If f(x) = kx³ + x² + kx + 2 for all x and f is an even function, find k.

A) k = 0
B) k = -1
C) k = 1
D) k = -2
E) k = 2

Question 71

Find the equation of the new graph that results from reflecting the graph with equation y³ - xy² + x³ = 8 in the y-axis.

A) y³ + xy² - x³ = 8
B) y³ + xy² + x³ = 8
C) y³ - xy² - x³ = 8
D) y³ + xy² + x³ = -8
E) y³ + xy² - x³ = -8

Question 72

What happens to the line y = mx + b when it is reflected in the origin?

A) y-intercept changes sign, slope remains unchanged
B) y-intercept remains unchanged, slope changes sign
C) y-intercept and slope both change sign
D) y-intercept and slope both remain unchanged

Question 73

Sketch the graph of the function f(x) = 1 - .

Question 74

Sketch the graph of the function f(x) = .

Question 75

Sketch the graph of the function f(x) = .

Question 76

Sketch the graph of the function f(x) = - 1.

Question 77

Graph the function f(x) = .

Question 78

Sketch the graph of the function f(x) = x - 2 + .

Question 79

If f(x) = x and g(x) = , which of the functions f + g, f - g, fg, f/g, and g/f have domain [-2, )?

A) f + g, f - g, and fg
B) f + g, f - g, fg, and f/g
C) f + g and f - g
D) All of the functions have domain [-2, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ).
E) None of the functions have domain [-2, 11ee7b08_8b8b_48c6_ae82_e1fb3e33a326_TB9661_11 ).

Question 80

If f(x) = 2x - 7 and g(x) = (x - 1)² + 1, evaluate f g(2) - g 11ee7b0c_a182_020e_ae82_337a4da92261_TB9661_11 f(2).

A) -20
B) 10
C) 0
D) 12
E) -14