1.   Write an algebraic expression to represent ''the sum of 6 and three times a number squared.''
    A. 6(3x)2 B. 6 + 3x2
    C. 6 + 3x D. 6(3x)
    Hint

  2.   Solve 2(y - 9) < 6.
    A. {y | y > -6} B. {y | y > 12}
    C. {y | y < 12} D. {y | y < 6}
    Hint

  3.   Find the y-intercept of the graph of 2x - 5y = 10.
    A. -2 B. 0
    C. 2 D. 5
    Hint

  4.   Express 0.091 in scientific notation.
    A. 9.1 × 10-1 B. 9.1 × 10-2
    C. 9.1 × 102 D. 9.1 × 101
    Hint

  5.   Find (3a - 1)(5a + 6).
    A. 15a2 - 5a - 6
    B. 15a + 13a -6
    C. 15a2 + 13a - 6
    D. 15a2 + 13a + 6
    Hint

  6.   Simplify (8 - 9i) + (3 + 4i).
    A. 11 - 5i B. -i + 17
    C. 11 + 5i D. 17 + 7i
    Hint

  7.   What is the distance between points with coordinates (1.32, 0.27) and (1.07, -0.33).
    A. 0.81 unit B. 1.02 units
    C. 0.65 unit D. 0.39 unit
    Hint

  8.   The roots of  x2 + 4x + 7 are________.
    A. real and irrational B. real and imaginary
    C. imaginary D. real and rational
    Hint

  9.   Manufacturing A company sells one of its products in boxes that are twice as long as they are wide, and 2 inches higher than they are long. Find the dimensions of such a box if the volume is 320 cubic inches.
    A. 4 in. by 8 in. by 20 in. B. 6 in. by 12 in. by 14 in.
    C. 4 in. by 8 in. by 6 in. D. 4 in. by 8 in. by 10 in.
    Hint

  10.   Which is the graph of a function and its inverse?
    A. B.
    C. D.
    Hint

  11.   Suppose p varies jointly as r and t. If p = 1 when r = -5 and t = 2, find t when p = 6 and r = 12.
    A. -5 B. -5.4
    C. -7.2 D. -6.4
    Hint

  12.   Simplify
    A. B.
    C. D.
    Hint

  13.   If and , find the approximate value of log2 15.
    A. 3.6802 B. 1.4649
    C. 3.9069 D. 0.7369
    Hint

  14.   Solve log5 ( x + 2) + log5 ( 2x - 1) = 2.
    A. , 3 B.
    C. no solution D. 3
    Hint

  15.   What is the slope of a constant function?
    A. 0 B. -1
    C. 1 D. c, where f (x) = c
    Hint

  16.   Which point is not in the solution set of
    A. (9, –1) B. (14, –3)
    C. (6, 1) D. (1, –1)
    Hint

  17.   Find the product of
    A.
    B.
    C.
    D.
    Hint

  18.   A Mickey Mantle rookie card appreciates in value 2% every year. How much was it worth in 1990 if it is worth $35,000 in 2000?
    A. $28, 712 B. $42,665
    C. $5653 D. $216,711
    Hint

  19.   What is the equation of an arithmetic sequence in which a1 = 3 and d = 6?
    A. an = 6 + 3n B. an = 3 + 3n
    C. an = –3 + 6n D. an = 3 + 6n
    Hint

  20.   Suppose a mathematician has a probability of answering any math question correctly. What is the probability that he answers at least 2 out of 5 questions correctly?
    A. 0.0081 B. 0.99954
    C. 0.00856 D. 0.00046
    Hint



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