Question

2. (5 points) The pivot of a simple pendulum is attached to a disc of radius R, which rotates in the plane of the pendulum with angular velocity \omega. Write down the Lagrangian and derive the equations of motion for the dynamical variable \theta.

Name: 2. (5 points) The pivot of a simple pendulum is attached to a disc of radius R, which rotates in the plane of the pendulum with angular velocity ω. Write down the Lagrangian and derive the equations of motion for the dynamical variable θ.
Uploaded: 2022-10-14T03:32:02-08:00
Duration: 2 min 52 s
Channel: Madhur L
Description: 2. (5 points) The pivot of a simple pendulum is attached to a disc of radius R, which rotates in the plane of the pendulum with angular velocity ω. Write down the Lagrangian and derive the equations of motion for the dynamical variable θ.

          2. (5 points) The pivot of a simple pendulum is attached to a disc of radius R, which rotates in the plane of the pendulum with angular velocity \omega. Write down the Lagrangian and derive the equations of motion for the dynamical variable \theta.

2. (5 points) The pivot of a simple pendulum is attached to a disc of radius R, which rotates in the plane of the pendulum with angular velocity ω. Write down the Lagrangian and derive the equations of motion for the dynamical variable θ.

Added by Montserrat K.

University Physics with Modern Physics

Hugh D. Young 14th Edition

Instant Answer

Solved by Expert Madhur L

10/14/2022

Step 1

Step 1: Define the variables Let: - θ be the angle that the pendulum makes with the vertical - R be the radius of the disc - ω be the angular velocity of the disc Show more…

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(5 points) The pivot of a simple pendulum is attached to a disc of radius R, which rotates in the plane of the pendulum with angular velocity omega . Write down the Lagrangian and derive the equations of motion for the dynamical variable heta . 2. (5 points) The pivot of a simple pendulum is attached to a disc of radius R, which rotates in the plane of the pendulum with angular velocity w. Write down the Lagrangian and derive the equations of motion for the dynamical variable 0.