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5. Suppose a tomato is thrown vertically from the edge of a cliff so that its height s in feet above ground after t seconds

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5. Suppose a tomato is thrown vertically from the edge of a cliff so that its height s in feet above ground after t seconds is given by s(t) = -16t2 + 64t + 32. Determine the velocity of the tomato at the moment it reaches its maximum height [A] 2 feet/second [B] 16 feet/second [C] 0 feet/second [D] -2 feet/second [E] -16 feet/second 6. Find F'(0) if F(0) = ecos(40) [A] 40 cos(48) [B] -4 sin(40) e cos(40) [C] sin(40) ecos(40) [D] 4 cos(40) e-sin(48) [E] -cos(40) ecos(40)-1 7. Find f'(x) for the function f (x) = V2x - 8. [A] [B] V IC] Jarid [D) Jar' 8. Find the derivative of the function p(x) = sin(n(x? - 2)) . [A] 2nx sin(x2 - 2n) [B] 2n sin(mx2 - 2) [C] x cos(mx] - 2) [D] 2ux cos(mx2- 2n) [E] cos(nx]- 2n) 9. Given the curve xy - y' = 7, find [A] By x-yz x-3 [D] -3x [E] - x-372

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