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Part a predictions number 1 draw free body diagrams and derive the equations for the acceleration of the system. How does the acceleration of the system depend on the hanging mass ?

Part a predictions number 1 draw free body diagrams and derive the equations for the acceleration of the system. How does the acceleration of the system depend on the hanging mass ?

College Physics
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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Part a predictions number 1 draw free body diagrams and derive the equations for the acceleration of the system. How does the acceleration of the system depend on the hanging mass ?
and tra Digital of mass m, by a light string that passes over a light pulley that has negligible friction: The two-body system shown below consists of a glider of mass M, attached to a hanger LoggerPro with interface Mass hanger 4-50 g disc weights String Background Smart Pulley Glider M. m Mass hanger The acceleration of this two-body system can be derived using Newton's 2nd Law, and turns out to be mg a = m + M Or hanging mass a = total mass If the total mass (m + M) of the system is kept constant, the acceleration is directly proportional to the hanging mass. By transferring incremental weights from the glider cart to the hanger, we will vary the nanging mass, while keeping the total mass of the system constant
Transcribed Image Text:and tra Digital of mass m, by a light string that passes over a light pulley that has negligible friction: The two-body system shown below consists of a glider of mass M, attached to a hanger LoggerPro with interface Mass hanger 4-50 g disc weights String Background Smart Pulley Glider M. m Mass hanger The acceleration of this two-body system can be derived using Newton's 2nd Law, and turns out to be mg a = m + M Or hanging mass a = total mass If the total mass (m + M) of the system is kept constant, the acceleration is directly proportional to the hanging mass. By transferring incremental weights from the glider cart to the hanger, we will vary the nanging mass, while keeping the total mass of the system constant
A. Predictions 1. Draw free body diagrams, and derive the equation for the acceleration of the system. How does the acceleration of the system depend on the hanging mass? 3. Thet am The hangny mass 2. If the total mass of the system were constant, what would a graph of acceleration 'a' as a function of hanging mass look like? What would its slope be? Acceleration Slope = > Hanging mass B. Data and Calculations Mass of glider M = 1. Acceleration as a function of hanging mass 2. Excel Graph - Attach your printed graph to this sheet Slope = 73
Transcribed Image Text:A. Predictions 1. Draw free body diagrams, and derive the equation for the acceleration of the system. How does the acceleration of the system depend on the hanging mass? 3. Thet am The hangny mass 2. If the total mass of the system were constant, what would a graph of acceleration 'a' as a function of hanging mass look like? What would its slope be? Acceleration Slope = > Hanging mass B. Data and Calculations Mass of glider M = 1. Acceleration as a function of hanging mass 2. Excel Graph - Attach your printed graph to this sheet Slope = 73
Expert Solution
Step 1

Given:

Physics homework question answer, step 1, image 1

mass of glider = M

hanging mass = m

pully is frictionless and string is massless.

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