A) How high, in meters, does the rock travel? Use a value of h = 0 at the location of the break. h = b) What is the magnitude of the tension, in newtons, at which the string breaks? Tf= ### Physics of Circular Motion: Problem Example#### Problem Description:A rock of mass \( m = 0.68 \) kg is attached to a massless string of length \( L = 0.67 \) m. The rock is swung in a vertical circle faster and faster up to a speed of \( v = 2.8 \) m/s, at which time the string breaks. This occurs when the string is horizontal, as shown in the figure.#### Diagram Explanation:The figure depicts a rock attached to a string being swung in a vertical circular motion. Key points include:- **Rock and String Setup:** The rock is shown attached to the end of a string.- **Circular Path:** The rock moves along a circular path, indicated by a dashed line forming a circle.- **String Break Point:** A specific point where the string breaks is clearly marked on the diagram. This point is horizontal with respect to the circle’s center.- **Velocity Vector:** An arrow indicates the direction in which the rock is moving at the moment the string breaks, showing the instantaneous speed of 2.8 m/s.This visualization aids in understanding the application of forces in circular motion and analyzing the conditions that lead to the string breaking.

Name: A) How high, in meters, does the rock travel? Use a value of h = 0 at
Uploaded: 2024-03-20T06:56:46.000Z
Channel: Bartleby
Description: A) How high, in meters, does the rock travel? Use a value of h = 0 at the location of the break. h = b) What is the magnitude of the tension, in newtons, at which the string breaks? Tf= ### Physics of Circular Motion: Problem Example#### Problem Des