Solve the problem.A rectangular sign is being designed so that the length of its base, in feet, is 8 feet less than 4 times the height, h. Express the area of the sign as a function of h.
A. A(h) = 8h - 2h2
B. A(h) = -8h + 4h2
C. A(h) = -8h + h2
D. A(h) = -8h2 + 2h
Answer: B
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A. dy = -6x csc(6x) cot(6x) dx B. dy = -3x2 csc(3x2 - 1) cot(3x2 - 1) dx C. dy = -6x csc(3x2 - 1) cot(3x2 - 1) dx D. dy = 6x csc(3x2 - 1) cot(3x2 - 1)dx
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A. February B. June C. January D. December
Find the slope of the line.
A.
B. -2
C. 2
D. -
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A. (-?, -4) B. (-?, 4) ? (9, ?) C. (9, ?) D. (-4, 9)