Class 10 - Physics - Chapter 10 - Lecture 1 - 10.1 Simple Harmonic Motion (SHM) - Allied Schools
Allied Schools・1 minute read
Simple Harmonic Motion, as explained by Ryan Malik, involves vibratory motion with examples like a simple pendulum and a swing, where the net force, acceleration, and restoring force are all proportional to displacement and directed towards the position. The conditions for executing simple harmonic motion require a frictionless system with inertia and a restoring force, and in a system like a simple pendulum, energy oscillates between kinetic and potential energy.
Insights
- Simple Harmonic Motion, as explained by Ryan Malik, involves vibratory motion where the net force is directly related to displacement, always pointing towards the equilibrium position.
- To achieve Simple Harmonic Motion, a frictionless system with inertia and restoring force is necessary, and the energy in the system oscillates between kinetic and potential energy as the motion progresses.
Get key ideas from YouTube videos. It’s free
Recent questions
What is Simple Harmonic Motion?
Periodic back-and-forth motion in physics.
How is the net force related to displacement in Simple Harmonic Motion?
Net force is proportional to displacement in SHM.
What are the conditions required for executing Simple Harmonic Motion?
Frictionless system with inertia and restoring force.
How is the spring constant related to external force in Simple Harmonic Motion?
Spring constant is the ratio of external force to increase in length.
How does energy behave in a system exhibiting Simple Harmonic Motion?
Energy oscillates between kinetic and potential energy.
Related videos
Summary
00:00
Understanding Simple Harmonic Motion in Physics
- Simple Harmonic Motion is discussed in Chapter 10 by Ryan Malik.
- Vibratory motion is explained using examples like a simple pendulum and a swing.
- The net force is directly proportional to displacement and always directed towards the position.
- Conditions for executing simple harmonic motion include a frictionless system with inertia and restoring force.
- The external force applied on a spring is directly proportional to the increase in length.
- The spring constant (K) is the ratio of external force to increase in length.
- The restoring force on the spring is expressed as negative and proportional to displacement.
- Acceleration is directly proportional to displacement and always directed towards the position.
- The energy in a system like a simple pendulum oscillates between kinetic and potential energy as it moves in simple harmonic motion.
