1.   Graph the equation y =
    A. B.
    C. D.
    Hint

  2.   Use the function P(x, y) = 40x + 60y to determine how many of each item should be produced in order to maximize profit.
    A. (100, 400) B. (100, 800)
    C. (500, 400) D. (300, 500)
    Hint

  3.   For which line(s) is the graph of symmetric?
    A. x = 3 and y = -1 B. y = 1
    C. y = -1 D. x = 3
    Hint

  4.   If y varies inversely as x and y = 12 when x = 7, find x when y = 2.
    A. 10 B. 7
    C. 42 D. 5
    Hint

  5.   Approximate the real zero(s) of f(x) = x3 - 2x2 + 5x - 5 to the nearest tenth.
    A. 1.4 B. 1.4, 2.1, and 3.2
    C. 1.6 D. 1.2
    Hint

  6.   Use the function of best fit, y = 0.9x + 1.3, to predict y when x = 5.
    A. 2.3 B. 6.7
    C. 5.8 D. 3.2
    Hint

  7.   Choose the angle measure represented by 4.7 rotations clockwise.
    A. -846° B. 846°
    C. -1692° D. 1692°
    Hint

  8.   Suppose is an angle in standard position whose terminal side
lies in Quadrant II. If , find
    A. B.
    C. D.
    Hint

  9.   If x and y are acute angles such that sin x = and sin y = , what is the value of cos (x - y)?
    A. B.
    C. D.
    Hint

  10.   For the equation , find the coordinates of the center of the ellipse.
    A. (9, 3) B. (2, -3)
    C. (3, 9) D. (-3, 2)
    Hint

  11.   Ilene analyzed her test scores and determined the equation of the best-fit line was y = 4.25x + 72. Predict her score for the 5th test.
    A. 88.75 B. 72.5
    C. 98.5 D. 93.25
    Hint

  12.   Find the maximum value of f(x, y) = 2x + y - 4 for the system of inequalities:
y -3x + 1
y x - 4
x 0
y 0
    A. alternate optimal solutions B. 2
    C. unbounded D. infeasible
    Hint

  13.   Find a numerical value of one trigonometric function of x if
sin x (tan x + cot x) = 2.
    A. cos x = B. sin x =
    C. csc x = D. sec x =
    Hint

  14.   A vector that is represented by an ordered pair can ________ be written as the sum of unit vectors.
    A. never B. sometimes
    C. usually D. always
    Hint

  15.   If , then = _______.
    A. B.
    C. D.
    Hint

  16.   Karla is in a contest to see who can hit a baseball the farthest. If she hits a ball with an initial velocity of 94.5 ft/s at an angle of 42° with the horizontal, how far will the ball travel before it hits the ground?
    A. 250 ft B. 139 ft
    C. 395 ft D. 277 ft
    Hint

  17.   If a quarterback throws a 30-yard pass to his receiver with an initial velocity of 21 yards per second at an angle of 15 with the horizontal, how long is the ball in the air?
    A. 1.43 s B. 0.68 s
    C. 5.52 s D. 1.48 s
    Hint

  18.   If Jeannette punts a soccer ball into the air with a velocity of 11 m/s at an angle of 58 with the horizontal, what is the vertical velocity of the soccer ball just before it hits the ground?
    A. 9.3 m/s B. 0 m/s
    C. 5.8 m/s D. 4.9 m/s
    Hint

  19.   If a rectangular prism represented by the vertex matrix below is translated using the vector , find the vertex matrix for the translated image.
    A.
    B.
    C.
    D.
    Hint

  20.   Find the distance between points (2, 4) and (-4, -1).
    A. B.
    C. D.
    Hint



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