B M Sharma Solutions for Chapter: Linear and Angular Simple Harmonic Motion, Exercise 2: CONCEPT APPLICATION EXERCISE

A particle is performing SHM of amplitude $\text{'}A\text{'}$ and time period $\text{'}T\text{'}.$ Find the time taken by the particle to go from $0$ to $\frac{A}{2}.$

A particle of mass $2 \mathrm{kg}$ is moving on a straight line under the action force $F=(8-2x)\mathrm{N}.$ It is released at rest from $x=6 \mathrm{m}.$

Is the particle moving simple harmonically.

A particle of mass $2 \mathrm{kg}$ is moving on a straight line under the action force $F=(8-2x)\mathrm{N}.$ It is released at rest from $x=6 \mathrm{m}.$

Is the particle moving simple harmonically.

Find the equilibrium position of the particle.

A particle of mass $2 \mathrm{kg}$ is moving on a straight line under the action force $F=(8-2x)\mathrm{N}.$ It is released at rest from $x=6 \mathrm{m}.$

Is the particle moving simple harmonically.

Write the equation of motion of the particle.

A particle of mass $2 \mathrm{kg}$ is moving on a straight line under the action force $F=(8-2x)\mathrm{N}.$ It is released at rest from $x=6 \mathrm{m}.$

Is the particle moving simple harmonically.

Find the time period of SHM.

A particle executing simple harmonic motion has amplitude of $1 \mathrm{m}$ and time period $2 \mathrm{s}.$ At $t=0,$ net force on the particle is zero. Find the equation of displacement of the particle.

In the previous question, find maximum velocity and maximum acceleration.

A particle in SHM has a period of $4 \mathrm{s}.$ It takes time $t_1$ to start from mean position and reach half the amplitude. In another case it takes a time $t_2$ to start from extreme position and reach half the amplitude. Find the ratio $t_1:t_2.$