If M = 2m, find the tension in the cord (in mg). This image illustrates a pulley system, which includes the following components:- **Pulley Wheel:** The wheel is divided into two sections labeled "R" and "M." This suggests that the pulley has radius \( R \) and mass \( M \).- **Block/Weight:** Attached to the pulley is a block hanging vertically. The block is subject to gravitational force, indicated by the label \( mg \), where \( m \) represents the mass of the block and \( g \) is the acceleration due to gravity.- **Tension Forces:** The strings connected to the block show two tension forces, both labeled \( T \), acting upwards. This indicates that the tension in the rope/string on both sides of the block is equal.### ExplanationThe diagram represents the mechanics of a simple pulley system. In a system like this, the weight of the block creates a downward force due to gravity, while the tension in the string counteracts this force.- **Gravitational Force (\( mg \))**: Acts downward on the block due to its mass.- **Tension (\( T \))**: Acts upward on the block, balancing the gravitational force.This setup is typically analyzed using Newton's laws of motion to determine the acceleration of the block and/or the angular acceleration of the pulley. The parameters such as \( R \) (radius of the pulley) and \( M \) (mass of the pulley) may be used to calculate rotational inertia, which is essential for evaluating the system's dynamics.

Name: If M = 2m, find the tension in the cord (in mg). This image illustrate
Uploaded: 2024-03-20T06:56:46.000Z
Channel: Bartleby
Description: If M = 2m, find the tension in the cord (in mg). This image illustrates a pulley system, which includes the following components:- **Pulley Wheel:** The wheel is divided into two sections labeled "R" and "M." This suggests that the pulley has radius