3. A block of mass m = 3 kg is attached to a spring with spring constant k = 250 N/m. Then it was pulled a distance A = 12 cm from equilibrium. Now solve the following problems. (a) Find the position of the block at t = 3s. (b) Find the total energy, frequency and the period of oscillation. (c) sticks there. Find the period oscillation after the brick sticks to the block. During the motion another brick of mass M = 2 kg falls on top of the block and

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3. A block of mass m = 3 kg is attached to a spring with spring constant k = 250 N/m. Then it
was pulled a distance A = 12 cm from equilibrium. Now solve the following problems.
(a)
Find the position of the block at 1 = 3s.
(b)
Find the total energy, frequency and the period of oscillation.
(c)
sticks there. Find the period oscillation after the brick sticks to the block.
During the motion another brick of mass M = 2 kg falls on top of the block and
Transcribed Image Text:3. A block of mass m = 3 kg is attached to a spring with spring constant k = 250 N/m. Then it was pulled a distance A = 12 cm from equilibrium. Now solve the following problems. (a) Find the position of the block at 1 = 3s. (b) Find the total energy, frequency and the period of oscillation. (c) sticks there. Find the period oscillation after the brick sticks to the block. During the motion another brick of mass M = 2 kg falls on top of the block and
Expert Solution
Step 1

Using simple principle of spring block system we can solve the problem as solved below.

We have to first get the equation of oscillatory motion.

Then putting time we can get the position of block

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