A pendulum of lines 1.0 meter is set into motion. At point A on the pendulum, it knocks into a mass on a spring and sets mass in motion. Assuming both the pendulum and the spring have the same period, what is the ratio of mass/ spring constant?

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 pendulum of lines 1.0 meter is set into motion. At point A on the pendulum, it knocks into a mass on a spring and sets mass in motion. Assuming both the pendulum and the spring have the same period, what is the ratio of mass/ spring constant?

### Problem Statement and Diagram Explanation

A pendulum of length 1.0 meter is set into motion. At point A on the pendulum, it knocks into a mass on a spring and sets the mass in motion. Assuming both the pendulum and the spring have the same period, what is the ratio of the mass to the spring constant?

#### Diagram Explanation:
- The image contains a pendulum with a length of 1.0 meter.
- The pendulum swings from left to right, passing through three points labeled A, B, and C, with point B being the lowest point of the swing.
- On the left side, there is a spring system with a block mass connected to it. This system has its equilibrium position marked.

#### Multiple Choice Question:
Below the diagram, there is a multiple-choice question with four options:
1. 1.92
2. 10.43
3. 0.10
4. 0.56

#### Additional Information:
- A timer indicates the remaining time to complete the question.

### Answer Options:
1.92
10.43
0.10
0.56

This information should aid students in understanding the interplay between pendulums and spring systems, particularly how their periods can be equated to find the desired ratio.
Transcribed Image Text:### Problem Statement and Diagram Explanation A pendulum of length 1.0 meter is set into motion. At point A on the pendulum, it knocks into a mass on a spring and sets the mass in motion. Assuming both the pendulum and the spring have the same period, what is the ratio of the mass to the spring constant? #### Diagram Explanation: - The image contains a pendulum with a length of 1.0 meter. - The pendulum swings from left to right, passing through three points labeled A, B, and C, with point B being the lowest point of the swing. - On the left side, there is a spring system with a block mass connected to it. This system has its equilibrium position marked. #### Multiple Choice Question: Below the diagram, there is a multiple-choice question with four options: 1. 1.92 2. 10.43 3. 0.10 4. 0.56 #### Additional Information: - A timer indicates the remaining time to complete the question. ### Answer Options: 1.92 10.43 0.10 0.56 This information should aid students in understanding the interplay between pendulums and spring systems, particularly how their periods can be equated to find the desired ratio.
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