Problem

Problem

A disc of mass 3m3m and a disc of mass mm are connected by a massless spring of stiffness kk. The heavier disc is placed on the ground with the spring vertical and lighter disc on top. From its equilibrium position the upper disc is pushed down by a distance δ\delta and released. Then a. if δ>3mgk\delta > \frac{3mg}{k} , the lower disc will bounce up b. if δ=2mgk\delta = \frac{2mg}{k} , maximum normal reaction from ground on lower disc = 6mg6mg c. if δ=2mgk\delta = \frac{2mg}{k} , maximum normal reaction from ground on lower disc = 4mg4mg d. if δ>4mgk\delta > \frac{4mg}{k} , the lower disc will bounce up

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