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Let F(x) = f(x4) and G(x) = (f(x) ) 4. You also know that as = 2, f(a) = 3, f'(a) - 4, f' (a4)

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Let F(x) = f(x4) and G(x) = (f(x) ) 4. You also know that as = 2, f(a) = 3, f'(a) - 4, f' (a4) = 14 Then F' (a) = and G'(a) =Let s(t) = 10 4sin(2.8t) be the height in inches of a mass that is attached to a spring 13 seconds after it is released. At what height is it released? Initial height 2 inches At what time does the velocity first equal zero? At t = C] seconds Find a function for the acceleration of the particle. a(t) = C] J Select an answer inches squared per second Question Help: inches per seconds squared . forum seconds per inch inches per second The following graph shows the velocity of an object N 01 N O .3 01 Speed (m/s) 0 1 0 2 0 40 50 0 3 Time (s) If you were to estimate the slope of the tangent line at 40 seconds, what units would be attached to that slope? Use full words and the word "pet" in your answer. For example if the units were (cows/km)/ km, you would write "cows per kilometer per kilometer". (Yes, the units (cowsl km)! km make no sense. That was on purpose.) The units on the tangent line are :] Let P(h) = 18.980'0003143h be the air pressure in pounds per square inch at an altitude of h feet above sea level on a certain planet. What is the air pressure at 10,000 feet? :] pounds per square inch If a balloon on this planet is rising so that its height is given by the function h(t) feet where t is the number of minutes since the balloon was released from the surface, determine the function, P(h(t)). (Your answer will have h(t) in it since no formula was given for that function.) P(h(t))=:] pounds per square inch If you are in a balloon on this planet that is 2,000 feet above sea level and is rising at 230 feet per minute, what is the rate of change of the air pressure at that time? The air pressure is changing at a rate of l which has units (choose one J Select an answer _ pounds per square inch per minute QUESUO" Help: 8 Message pounds squared per minute pounds per square inch squared Submit Question pounds per minute The standard formulas for the derivatives of sine and cosine are true no matter if the angle is in radians or degrees. 0 False 0 True

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