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Homework Statement
A skier of mass M is skiing down a frictionless hill that makes an angle θ with the horizontal. The skier starts from rest at time t = 0 and is subject to a velocity-dependent drag force due to air resistance of the form F = -bv, where v is the velocity of the skier and b is a positive constant. Express all algebraic answers in terms of M, b, θ , and fundamental constants.
Write a differential equation that can be used to solve for the velocity of the skier as a function of time.
Homework Equations
I understand a differential equation involves calculus, but I don't know how to apply it.
The Attempt at a Solution
v = (mgsinθ - ma)/b