A lead ball of mass 0.25 kg is swung round on the end of a sing, so that the ball moves in a horizontal circle of radius 1.5 m. The ball travels Compeed of 8.6 ms. a) (i) Calculate the angle, in degrees, through which the string turns in 0.40 s. (ii) Calculate the tension in the string. You may assume that the string is b)horizontal The string will break when the tension exceeds 60 N. Calculate the number of revolutions that the ball makes in one second when the tension is 60.N. c)Discuss the motion of the ball in terms of the forces that act on it. In particular, explain how Newton's laws of motion apply to its motion in a circle.
A lead ball of mass 0.25 kg is swung round on the end of a sing, so that the ball moves in a horizontal circle of radius 1.5 m. The ball travels Compeed of 8.6 ms. a) (i) Calculate the angle, in degrees, through which the string turns in 0.40 s. (ii) Calculate the tension in the string. You may assume that the string is b)horizontal The string will break when the tension exceeds 60 N. Calculate the number of revolutions that the ball makes in one second when the tension is 60.N. c)Discuss the motion of the ball in terms of the forces that act on it. In particular, explain how Newton's laws of motion apply to its motion in a circle.
Principles of Physics: A Calculus-Based Text
5th Edition
ISBN:9781133104261
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter5: More Applications Of Newton’s Laws
Section: Chapter Questions
Problem 56P
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Question
A lead ball of mass 0.25 kg is swung round on the end of a sing, so that the ball moves in a horizontal circle of radius 1.5 m. The ball travels Compeed
of 8.6 ms.
a) (i) Calculate the angle, in degrees, through which the string turns in
0.40 s.
(ii) Calculate the tension in the string. You may assume that the string is
b)horizontal
The string will break when the tension exceeds 60 N. Calculate the
number of revolutions that the ball makes in one second when the tension is
60.N.
c)Discuss the motion of the ball in terms of the forces that act on it. In
particular, explain how Newton's laws of motion apply to its motion in a circle.
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