Physics Fundamentals
Physics Fundamentals
2nd Edition
ISBN: 9780971313453
Author: Vincent P. Coletta
Publisher: PHYSICS CURRICULUM+INSTRUCT.INC.
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Chapter 4, Problem 54P
To determine

To Show:The terminal velocity, vT=wCA.

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An object with mass m is dropped from rest and we assume that the air resistance is proportional to the speed of the object. If s(t) is the distance dropped after t seconds, then the speed is v = s'(t) and the acceleration is a = v'(t). If g is the acceleration due to gravity, then the downward force on the object is mg − cv, where c is a positive constant, and Newton's Second Law gives m(dv/dt)=mg-cv Solve this as a linear equation. (Use v for v(t).) What is the limiting velocity? lim t → ∞  Find the distance the object has fallen after t seconds. (Use s for s(t).)
An object with mass m is dropped from rest and we assume that the air resistance is proportional to the speed of the object. If  s(t)  is the distance dropped after t seconds, then the speed is  v = s'(t)  and the acceleration is  a = v'(t).  If g is the acceleration due to gravity, then the downward force on the object is  mg − cv,  where c is a positive constant, and Newton's Second Law gives m dv dt  = mg − cv. (a) Solve this as a linear equation. (Use v for v(t).) v=mgC​(1−e−(Cm​)t)      (b) What is the limiting velocity? lim t → ∞ v(t) =  mgc​       (c) Find the distance the object has fallen after t seconds. (Use s for s(t).)
A 40 kg wooden crate is being pulled across a wooden surface by a force (of magnitude F) that is angled 20° above the horizontal. The coefficient of static friction is 0.5 and the coefficient of kinetic friction is 0.3. (a)Calculāte the minimum force F (in N) that must be exerted to get the crate moving. (b)What is the acceleration (in m/s?) of the crate once it starts to move, if that force (F) is maintained?
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