Divide.
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Fill in the blank(s) with the appropriate word(s).
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Find the volume of the described solid.The base of a solid is the region between the curve y = 5cos x and the x-axis from x = 0 to x = ?/2. The cross sections perpendicular to the x-axis are squares with diagonals running from the x-axis to the curve.
A. ?
B. 6?
C. ?
D. ?
Solve the problem.The amount of tin A (in square inches) needed to make a tin can with radius r inches and volume 25 cubic inches can be found by the function Find the difference quotient when r = 2.6 in. and
Use 3.14 for ?. Interpret the result.
A. At r = 2.6 in., A is decreasing at 26.2 in.2 per 1 in. increase in r. B. At r = 2.6 in., A is increasing at 262 in.2 per 1 in. increase in r. C. At r = 2.6 in., A is decreasing at 262 in.2 per 1 in. increase in r. D. At r = 2.6 in., A is increasing at 26.2 in.2 per 1 in. increase in r.
Solve the inequality, then graph the solution.-9x + 10 + 2x < 4 - 9x + 8
A. (-?, 1)
B. (11, ?)
C. (-?, 11)
D. (1, ?)
Suppose ABC is a right triangle with C = 90°. ? If a = 12 and c = 15, find b.
Fill in the blank(s) with the appropriate word(s).