Solve the problem.The number of mice in an old barn after the cats are removed can be roughly estimated with the following function: 
where y is the number of mice and x is the number of weeks since a cat lived in the barn. Predict the number of mice there will be in ten weeks if you get rid of the cat in the barn.
A. 14 mice
B. 21 mice
C. 16 mice
D. 15 mice
Answer: C
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Find at least three nonzero terms [including a0, at least two cosine terms (if they are not all zero) and at least two sine terms (if they are not all zero)] of the Fourier series for the given function.f(x) = -x + ? -? ? x ? ?
A. f(x) = ? - 2 sin x + 
sin 2x - . . .
B. f(x) = ? - sin x + 
sin 2x - . . .
C. f(x) = ? + 2 sin x - 
sin 2x + . . .
D. f(x) = ? - 2 sin x + sin 2x - . . .
Combine like terms and write the resulting polynomial in descending order of powers.9y5 + 9y9 - 9y9 + 3y5 + 10
A. 12y5 + 10 B. 24y5 C. 12y5 - 18y9 D. 12y5 + 18y9
Give the equation of the oblique asymptote, if any, of the function.h(x) = 
A. y = 
B. no oblique asymptote
C. y = 
x
D. y = x + 
Solve the problem.Find the surface area S of a rectangular box with length 4 ft, width 5 ft, and height3 ft.
A. 47 ft2 B. 78 ft2 C. 79 ft2 D. 94 ft2