2) A body of mass m is attached to the ceiling by a spring of unperturbed length L and modulus k. 2.1) Find the distance
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2) A body of mass m is attached to the ceiling by a spring of unperturbed length L and modulus k. 2.1) Find the distance
2) A body of mass m is attached to the ceiling by a spring of unperturbed length L and modulus k. 2.1) Find the distance He between the body's equilibrium position and the ceiling. = 2.2) Assuming that the drag (friction) force is Far -uv (μ is the friction coefficient, v is the velocity of the body), derive an equation for the distance x(t) between the body's current and equilibrium positions. 2.3) Assuming that m = 2, k = 8, and μ = 4, determine whether the oscillations of the body are underdamped, overdamped, or critically damped. Draw a typical graph of x(t). 3) Consider two planets of masses m₁2 separated by a distance L, and an object abinot be placed so
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