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Physics, 17.04.2020 15:50 kakkakak4696

A ball of mass m is dropped from rest. Let s(t) be the distance that ball traveled after t seconds. Then v(t) = s 0 (t) is the speed and a(t) = v 0 (t) is the acceleration of the ball. We assume that the air resistance is proportional to the speed of the ball. If g is the acceleration due to gravity, then the downward force on the object is mg βˆ’ cv, where c is a positive constant. The Newton Second Law then gives mv0 = mg βˆ’ cv.

(1) Solve the above linear differential equation to find the velocity v(t).
(2) What is the limiting velocity of the ball as t β†’ [infinity]?
(3) Find the distance the ball has traveled after t seconds

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A ball of mass m is dropped from rest. Let s(t) be the distance that ball traveled after t seconds....
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