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A light spring having a force constant of 125 N/m is used to pull a 6.75 kg sled on a horizontal frictionless ice rink. The sled has an acceleration of 1.90 m/s². Part A By how much does the spring stretch if it pulls on the sled horizontally? Express your answer with the appropriate units. ? Value Ax Units

A light spring having a force constant of 125 N/m is used to pull a 6.75 kg sled on a horizontal frictionless ice rink. The sled has an acceleration of 1.90 m/s². Part A By how much does the spring stretch if it pulls on the sled horizontally? Express your answer with the appropriate units. ? Value Ax Units

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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### Problem 5.51 #### Context: A light spring with a force constant of 125 N/m is being used to pull a sled with a mass of 6.75 kg across a horizontal, frictionless ice rink. The sled experiences an acceleration of 1.90 m/s². #### Objective: Determine the amount by which the spring stretches when it pulls the sled horizontally. #### Instructions for Part A: - Calculate the spring stretch. - Express your answer with the appropriate units. ### Input Area: - Use the given input box to submit your answer: - Δx = [Enter Value] - Units = [Enter Units] #### Actions: - Press "Submit" to record your answer. - If needed, you can "Request Answer" for assistance. This example outlines the application of Hooke's Law and Newton's Second Law in a practical scenario to understand the relationship between force, mass, acceleration, and spring dynamics.
Transcribed Image Text:### Problem 5.51 #### Context: A light spring with a force constant of 125 N/m is being used to pull a sled with a mass of 6.75 kg across a horizontal, frictionless ice rink. The sled experiences an acceleration of 1.90 m/s². #### Objective: Determine the amount by which the spring stretches when it pulls the sled horizontally. #### Instructions for Part A: - Calculate the spring stretch. - Express your answer with the appropriate units. ### Input Area: - Use the given input box to submit your answer: - Δx = [Enter Value] - Units = [Enter Units] #### Actions: - Press "Submit" to record your answer. - If needed, you can "Request Answer" for assistance. This example outlines the application of Hooke's Law and Newton's Second Law in a practical scenario to understand the relationship between force, mass, acceleration, and spring dynamics.
**Physics Problem: Spring Stretch Calculation** **Problem 5.51** **Part B** Determine how much the spring stretches if it pulls on the sled at an angle of 37.0° above the horizontal. **Instructions:** Express your answer with the appropriate units. **Input Fields:** - Δx: Enter the value and units for the spring stretch. **Available Actions:** - Submit your answer - Request an answer for guidance **Navigation:** - Use the arrows to navigate through problems. - Return to the assignment or provide feedback. **Figure Explanation:** The figure within the interface is designed for inputting the calculated value of Δx (the change in position or stretch) and its corresponding units. This exercise helps in understanding the components of vector forces and how they influence spring stretch under angled pulls.
Transcribed Image Text:**Physics Problem: Spring Stretch Calculation** **Problem 5.51** **Part B** Determine how much the spring stretches if it pulls on the sled at an angle of 37.0° above the horizontal. **Instructions:** Express your answer with the appropriate units. **Input Fields:** - Δx: Enter the value and units for the spring stretch. **Available Actions:** - Submit your answer - Request an answer for guidance **Navigation:** - Use the arrows to navigate through problems. - Return to the assignment or provide feedback. **Figure Explanation:** The figure within the interface is designed for inputting the calculated value of Δx (the change in position or stretch) and its corresponding units. This exercise helps in understanding the components of vector forces and how they influence spring stretch under angled pulls.
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