A block placed on a rough inclined surface is used to compress a spring that is parallel to the surface. The block is released from rest, separating from the spring, and continuing up the slope. Select all diagrams which show a correct qualitative accounting of the energy from the time the block is released and while it is sliding up the incline.
A block placed on a rough inclined surface is used to compress a spring that is parallel to the surface. The block is released from rest, separating from the spring, and continuing up the slope. Select all diagrams which show a correct qualitative accounting of the energy from the time the block is released and while it is sliding up the incline.
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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A block placed on a rough inclined surface is used to compress a spring that is parallel to the surface. The block is released from rest, separating from the spring, and continuing up the slope.
Select all diagrams which show a correct qualitative accounting of the energy from the time the block is released and while it is sliding up the incline.
![**Title: Understanding Energy Transformations: Bar Graph Representations**
This section delves into the visual interpretation of energy transformations through bar graph illustrations. Each graph corresponds to a specific energy equation and compares the initial and final states of energy within a system.
**Graph 1:**
- **Equation:** \( U_i + K_i + W = U_f + K_f \)
- **Description:**
- **Initial:** Displayed on the left, the blue bar indicates potential energy (\( U_i \)), the red bar indicates kinetic energy (\( K_i \)), and a small green bar represents work done (\( W \)).
- **Final:** Displayed on the right, the blue bar shows the final potential energy (\( U_f \)), and the red bar shows the final kinetic energy (\( K_f \)).
**Graph 2:**
- **Equation:** \( U_i + K_i = U_f + K_f \)
- **Description:**
- **Initial:** The blue bar (potential energy, \( U_i \)) and the red bar (kinetic energy, \( K_i \)) are presented.
- **Final:** The blue and red bars are visible, representing the final potential energy (\( U_f \)) and final kinetic energy (\( K_f \)), respectively.
**Graph 3:**
- **Equation:** \( U_i + K_i = U_f + K_f + E_{\text{nc}} \)
- **Description:**
- **Initial:** Illustrated with a blue bar for initial potential energy (\( U_i \)) and a red bar for initial kinetic energy (\( K_i \)).
- **Final:** The final potential energy (\( U_f \)) and final kinetic energy (\( K_f \)) are shown along with a green bar representing non-conservative energy (\( E_{\text{nc}} \)).
**Graph 4:**
- **Equation:** \( U_i + K_i + W = U_f + K_f \)
- **Description:**
- **Initial:** Blue bar for initial potential energy (\( U_i \)), red bar for initial kinetic energy (\( K_i \)), and green work done (\( W \)).
- **Final:** Displays the final potential energy (\( U_f \)) as a blue bar and the final kinetic energy (\( K_f \)) as a red bar.
**Graph 5:**
- **](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F5b1396da-ab65-4a92-bd1d-68ff042ca3c3%2Fa4e3f256-b481-4e69-8559-3dd194812ce4%2Fiziesb_processed.png&w=3840&q=75)
Transcribed Image Text:**Title: Understanding Energy Transformations: Bar Graph Representations**
This section delves into the visual interpretation of energy transformations through bar graph illustrations. Each graph corresponds to a specific energy equation and compares the initial and final states of energy within a system.
**Graph 1:**
- **Equation:** \( U_i + K_i + W = U_f + K_f \)
- **Description:**
- **Initial:** Displayed on the left, the blue bar indicates potential energy (\( U_i \)), the red bar indicates kinetic energy (\( K_i \)), and a small green bar represents work done (\( W \)).
- **Final:** Displayed on the right, the blue bar shows the final potential energy (\( U_f \)), and the red bar shows the final kinetic energy (\( K_f \)).
**Graph 2:**
- **Equation:** \( U_i + K_i = U_f + K_f \)
- **Description:**
- **Initial:** The blue bar (potential energy, \( U_i \)) and the red bar (kinetic energy, \( K_i \)) are presented.
- **Final:** The blue and red bars are visible, representing the final potential energy (\( U_f \)) and final kinetic energy (\( K_f \)), respectively.
**Graph 3:**
- **Equation:** \( U_i + K_i = U_f + K_f + E_{\text{nc}} \)
- **Description:**
- **Initial:** Illustrated with a blue bar for initial potential energy (\( U_i \)) and a red bar for initial kinetic energy (\( K_i \)).
- **Final:** The final potential energy (\( U_f \)) and final kinetic energy (\( K_f \)) are shown along with a green bar representing non-conservative energy (\( E_{\text{nc}} \)).
**Graph 4:**
- **Equation:** \( U_i + K_i + W = U_f + K_f \)
- **Description:**
- **Initial:** Blue bar for initial potential energy (\( U_i \)), red bar for initial kinetic energy (\( K_i \)), and green work done (\( W \)).
- **Final:** Displays the final potential energy (\( U_f \)) as a blue bar and the final kinetic energy (\( K_f \)) as a red bar.
**Graph 5:**
- **
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