Chapter 13, Problem 037 GO The three spheres in the figure, with masses ma = 73 g, mg = 8 g, and mc = 20 g, have their centers on a common line, with L = 20 cm and d = 4 cm. You move sphere B along the line until its center-to-center separation from C is d = 4 cm. How much work is done on sphere B(a) by you and (b) by the net gravitational force on B due to spheres A and C? B
Chapter 13, Problem 037 GO The three spheres in the figure, with masses ma = 73 g, mg = 8 g, and mc = 20 g, have their centers on a common line, with L = 20 cm and d = 4 cm. You move sphere B along the line until its center-to-center separation from C is d = 4 cm. How much work is done on sphere B(a) by you and (b) by the net gravitational force on B due to spheres A and C? B
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
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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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Transcribed Image Text:**Chapter 13, Problem 037 GO**
The three spheres in the figure, with masses \( m_A = 73 \, g \), \( m_B = 8 \, g \), and \( m_C = 20 \, g \), have their centers on a common line, with \( L = 20 \, cm \) and \( d = 4 \, cm \). You move sphere \( B \) along the line until its center-to-center separation from \( C \) is \( d = 4 \, cm \). How much work is done on sphere \( B(a) \) by you and \( (b) \) by the net gravitational force on \( B \) due to spheres \( A \) and \( C \)?
**Diagram Description:**
The diagram shows three spheres labeled A, B, and C arranged on a horizontal line. Sphere A is placed at one end, followed by Sphere B, which is initially at a certain distance from Sphere A. Sphere C is placed at some distance to the right of Sphere B, such that the total distance between A and C is \( L = 20 \, cm \). The distances are denoted as follows:
- The distance from sphere A to B is \( d \).
- The distance from sphere B to C is \( (L - d) \).
As you move sphere B closer to sphere C such that the center-to-center distance between B and C is \( d = 4 \, cm \), the positions of the spheres change accordingly.
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(a) Number __________ Units __________
(b) Number __________ Units __________
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