Write the equation in logarithmic form. Assume that all constants are positive and not equal to 1.63 = 216
A. log216(6) = 3
B. log3(216) = 6
C. log6(3) = 216
D. log6(216) = 3
Answer: D
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Solve the problem.Suppose that you roll a pair of honest dice. If you roll a total of 6, you win $18; if you roll a total of 11, you win $72; if you roll any other total, you lose $9. Let X denote the payoff in a single play of this game. Find the expected value of a play of this game. Round your answer to the nearest penny.
A. $0.75 B. $-0.75 C. $-0.50 D. $-1.00 E. $0
Simplify the expression. Express the answer so that all exponents are positive. Whenever an exponent is 0 or negative, we assume that the base is not 0.(2xy)2
A. 4x2y2
B. 2x2y2
C. 4xy
D. 
Find an equation of a parabola satisfying the given conditions.Focus at (
, 0), directrix x = - 
A. y2 = 4
x
B. y2 = 4
y
C. x2 = 4
x
D. y2 = 24x
Estimate the answer by rounding as indicated.Estimate the product by rounding the first factor to the nearest hundred and the second factor to the nearest ten.729 × 69
A. 56,000 B. 42,000 C. 48,000 D. 49,000