C? c. The maximum tension the string can have without breaking is Tmax - Derivean expression for v,point E without breaking the string.the maximum speed the ball can have atmax> An object of mass M is attached to a string. Thelength of the string is r and has no mass. Theobjects moves in a vertical circlecounterclockwise as shown.When the ball is at point F, the string ishorizontal. Point E is at the bottom of the circle and point D is at the top ofthe circle. Air resistance is negligible. Express all algebraic answers interms of the given quantities and fundamental constants.On the figures below, draw and label all the forces exerted on the ball whenit is at points F and E, respectively.T, is the Tension inwhen obgeltis al)whin object is atEmyb. Derive an expression for vming the minimum speed the ball can have atpoint D to complete the loop.Fc TmgFc: MyU mn = Jrgmuzmin?min 9

Name: C? c. The maximum tension the string can have without breaking is Tmax
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Description: C? c. The maximum tension the string can have without breaking is Tmax - Derivean expression for v,point E without breaking the string.the maximum speed the ball can have atmax> An object of mass M is attached to a string. Thelength of the string is

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The maximum tensi

Classical Dynamics of Particles and Systems

5th Edition

ISBN:9780534408961

Author:Stephen T. Thornton, Jerry B. Marion

Publisher:Stephen T. Thornton, Jerry B. Marion

Chapter2: Newtonian Mechanics-single Particle

Section: Chapter Questions

Problem 2.9P: Consider a projectile fired vertically in a constant gravitauonal field. For the same initial...

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