A 1.2-kg mass is projected up a frictionless circular track (radius = 0.80 m) as shown. If the cart just barely makes it to point B, what is the speed of the cart at point A?

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
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Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
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### Physics Problem on Circular Motion and Energy Conservation

**Problem Statement:**

A 1.2-kg mass is projected up a frictionless circular track with a radius of 0.80 meters, as shown in the diagram. If the cart just barely makes it to point B at the top of the track, what is the speed of the cart at point A?

**Diagram Explanation:**

- The diagram illustrates a cart moving up a circular track.
- The circular track has a radius of 0.80 meters.
- There are two labeled points: Point A at the bottom and Point B at the top (height 0.80 meters from Point A).

**Answer Choices:**

- ○ 2.0 m/s
- ○ 4.4 m/s
- ○ 5.7 m/s
- ● 8.0 m/s

**Note:** The correct answer is selected as 8.0 m/s.

This problem involves the application of principles of energy conservation and circular motion, making it a practical example for understanding dynamics in frictionless systems.
Transcribed Image Text:### Physics Problem on Circular Motion and Energy Conservation **Problem Statement:** A 1.2-kg mass is projected up a frictionless circular track with a radius of 0.80 meters, as shown in the diagram. If the cart just barely makes it to point B at the top of the track, what is the speed of the cart at point A? **Diagram Explanation:** - The diagram illustrates a cart moving up a circular track. - The circular track has a radius of 0.80 meters. - There are two labeled points: Point A at the bottom and Point B at the top (height 0.80 meters from Point A). **Answer Choices:** - ○ 2.0 m/s - ○ 4.4 m/s - ○ 5.7 m/s - ● 8.0 m/s **Note:** The correct answer is selected as 8.0 m/s. This problem involves the application of principles of energy conservation and circular motion, making it a practical example for understanding dynamics in frictionless systems.
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