Solve the initial value problem.
= -10e-x sec e-x tan e-x, y(0) = 10 sec 1 + 3
A. y = 10 tan e-x + 3
B. y = -10 sec x + 1
C. y = -10 sec e-x + 1
D. y = 10 sec e-x + 3
Answer: D
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Factor. Check by multiplying.3s + 12 + 30t
A. 3(s + 12 + 10t) B. 3(s + 4 + 10t) C. 30(s + 4 + t) D. 3(s + 12 + 30t)
Multiply.(9x3)(8x2)
A. 72x5 B. -72x5 C. -72x6 D. 72x6
Determine whether the given geometric series is convergent or divergent, and find the sum if it is convergent.5 + 20 + 80 + 320 + ...
A. Convergent; S = 425 B. Convergent; S = 320 C. Divergent D. Convergent; S = 325
Solve the problem.In the past, Michael has had the following success when shooting after having been fouled. 30%, 30%, and 40% of the time he will get 0, 1, or 2 points. Use the following set of random digits to simulate 100 free throws. Begin at the top of the first column {1, 1, 8, etc., to the bottom}, then move to the top of the second row {8, 5, 9, etc.}. Use the following:0 - 3 = 1 point, 4 - 6 = 2 points and 7 - 9 = 0 points. Estimate the probability that on a given occasion, Michael will score 2 points the next time he is fouled.1872894741320630496315592713572815211732895557552008882952953889458070773711019464336951039074003577
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