**Part A**Determine an expression for the acceleration of each block for the case when the blocks have the same mass \( m \), but one is positioned lower than the other.Express your answer in terms of \( m \) and gravitational constant \( g \).---**Part B**Determine the force that the string exerts on each block for the case when the blocks have the same mass \( m \), but one is positioned lower than the other.Express your answer in terms of \( m \), \( g \), and gravitational constant \( g \).---Note: There are input boxes next to each question for students to enter their answers. Two blocks of masses \( m_1 \) and \( m_2 \) hang at the ends of a string that passes over a very light pulley with low friction bearings shown in (Figure 1).**Diagram Explanation:**- The diagram illustrates a simple pulley system.- There is a pulley at the top center, which is depicted as a circular object.- Two blocks are connected to the pulley by a string.- Block 1 is on the left side and is colored blue with the number "1" on it.- Block 2 is on the right side and is colored orange with the number "2" on it.- The string runs over the top of the pulley, connecting the two blocks.- The pulley is mounted on a horizontal rod or beam, indicating that it can rotate freely.This setup is commonly used to study basic principles of mechanics, such as tension, gravitational force, and acceleration.

Given: The masses of the blocks are m1=m2=m

Part A Determine an expression for the acceleration of each block for the case when the blocks have the same mass m but positioned lower than the other Express your answer in terms of m ( m = m1 m2) and gravitational constant g. ? a = Part B Determine the force that the string exerts on each block for the case when the blocks have the same mass m, but one is positioned lower than the other Express your answer in terms of m ( m = m¡ = m2) and gravitational constant g T =

Part A Determine an expression for the acceleration of each block for the case when the blocks have the same mass m but positioned lower than the other Express your answer in terms of m ( m = m1 m2) and gravitational constant g. ? a = Part B Determine the force that the string exerts on each block for the case when the blocks have the same mass m, but one is positioned lower than the other Express your answer in terms of m ( m = m¡ = m2) and gravitational constant g T =

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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