A system of two objects has AKtot = 7 J and AUint = -5 J. Part A How much work is done by interaction forces? Express your answer in joules. 17 ΑΣΦ Wint= Submit Part B Request Answer How much work is done by external forces? Express your answer in joules. 15. ΑΣΦ Wext = ? J

College Physics
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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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### Energy and Work in a Two-Object System

#### Given Information
A system consisting of two objects is analyzed with the following changes:
- The change in total kinetic energy (\( \Delta K_{\text{tot}} \)) is 7 Joules.
- The change in internal energy (\( \Delta U_{\text{int}} \)) is -5 Joules.

---

#### Problem Statements

**Part A**

Determine how much work is done by interaction forces.

- **Requirement:** Express your answer in joules.
- **Input Field:** \( W_{\text{int}} = \) [Textbox for input] Joules
- **Action Button:** Submit
- **Additional Option:** Request Answer

---

**Part B**

Determine how much work is done by external forces.

- **Requirement:** Express your answer in joules.
- **Input Field:** \( W_{\text{ext}} = \) [Textbox for input] Joules
- **Action Button:** Submit
- **Additional Option:** Request Answer

---

This setup involves calculating the work done based on changes in energy within a defined system. By applying the principles of energy conservation, one can deduce the work done by interaction and external forces.
Transcribed Image Text:### Energy and Work in a Two-Object System #### Given Information A system consisting of two objects is analyzed with the following changes: - The change in total kinetic energy (\( \Delta K_{\text{tot}} \)) is 7 Joules. - The change in internal energy (\( \Delta U_{\text{int}} \)) is -5 Joules. --- #### Problem Statements **Part A** Determine how much work is done by interaction forces. - **Requirement:** Express your answer in joules. - **Input Field:** \( W_{\text{int}} = \) [Textbox for input] Joules - **Action Button:** Submit - **Additional Option:** Request Answer --- **Part B** Determine how much work is done by external forces. - **Requirement:** Express your answer in joules. - **Input Field:** \( W_{\text{ext}} = \) [Textbox for input] Joules - **Action Button:** Submit - **Additional Option:** Request Answer --- This setup involves calculating the work done based on changes in energy within a defined system. By applying the principles of energy conservation, one can deduce the work done by interaction and external forces.
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