A block of mass m is attached to a spring with a force constant k. The system is placed horizontally on a table and the friction coefficient between the block and the table surface is ls = Hk = H. The block is originally placed at a position 2o (greater than pmg/k and the equilibrium position is at x = 0) and released at rest, 1. Using the conservation of energy, find the decrease of the oscillation amplitude after each cycle of oscillation and number of cycles of oscillation the block will undergo before it finally comes to a rest. 2. Find the final position of the block. 3. Find a (t) and i(t) after the block is released and plot the curve r(t) vs. t, at least for the first two cycles of oscillation.
A block of mass m is attached to a spring with a force constant k. The system is placed horizontally on a table and the friction coefficient between the block and the table surface is ls = Hk = H. The block is originally placed at a position 2o (greater than pmg/k and the equilibrium position is at x = 0) and released at rest, 1. Using the conservation of energy, find the decrease of the oscillation amplitude after each cycle of oscillation and number of cycles of oscillation the block will undergo before it finally comes to a rest. 2. Find the final position of the block. 3. Find a (t) and i(t) after the block is released and plot the curve r(t) vs. t, at least for the first two cycles of oscillation.
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