Find the period of pendulum A for small displacements. Find the period of pendulum B for small displacements. The image features two scenarios involving pendulums.**Diagram A:**- Shows a simple pendulum system.- A small mass, labeled \( M \), is suspended from a fixed horizontal support \( A \).- The length of the pendulum from the support to the mass is marked as \( L \).**Diagram B:**- Illustrates a larger spherical mass, labeled \( M \), also suspended from a fixed horizontal support \( B \).- The distance from the support to the top of the sphere is \( L \).- The diameter of the sphere is shown, indicating that the center of mass is located at an additional distance of \( L/2 \) from the bottom of the suspension.These diagrams are used to compare different pendulum setups focusing on the position of the mass and its effect on the pendulum's dynamics. The two pendulums shown in (Figure 1) each consist of a uniform solid ball of mass \( M \) supported by a massless string, but the ball for pendulum \( A \) is very tiny while the ball for pendulum \( B \) is much larger.

Name: Find the period of pendulum A for small displacements. Find the period
Uploaded: 2024-03-20T06:58:04.000Z
Channel: Bartleby
Description: Find the period of pendulum A for small displacements. Find the period of pendulum B for small displacements. The image features two scenarios involving pendulums.**Diagram A:**- Shows a simple pendulum system.- A small mass, labeled \( M \), is susp