D? 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.a. On the figures below, draw and label all the forces exerted on the ball whenit is at points Fand E, respectively.T is the Tension instringsionT Vmbrewhen obgeltis alwhin object is at Eb. Derive an expression for vmins the minimum speed the ball can have atpoint D to complete the loop.Fcmg Y IrthaionFc: Mymuz minU mm = Jrg? min c. The maximum tension the string can have without breaking is Tmax Derivean expression for vmas the maximum speed the ball can have atpoint E without breaking the string.fequired maximom lension Tmaxmy2maxTmax=d. Suppose that the string breaks at the instant the ball is at point F. Describethe motion of the ball immediatelv after the string breaks.

Answered: Image /qna-images/answer/f4035375-832b-4180-882e-0da206fea5bb.jpg

M An object of mass M is attached to a string. The length of the string is r and has no mass. The objects moves in a vertical circle counterclockwise as shown. When the ball is at point F, the string is horizontal. Point E is at the bottom of the circle and point D is at the top of the circle. Air resistance is negligible. Express all algebraic answers in terms of the given quantities and fundamental constants. On the figures below, draw and label all the forces exerted on the ball when it is at points Fand E, respectively. T is the Tension in string whin object is at E b. Derive an expression for vn, the minimum speed the ball can have at point D to complete the loop. Fc: My U mn = Jrg muz min 2 min =9

M An object of mass M is attached to a string. The length of the string is r and has no mass. The objects moves in a vertical circle counterclockwise as shown. When the ball is at point F, the string is horizontal. Point E is at the bottom of the circle and point D is at the top of the circle. Air resistance is negligible. Express all algebraic answers in terms of the given quantities and fundamental constants. On the figures below, draw and label all the forces exerted on the ball when it is at points Fand E, respectively. T is the Tension in string whin object is at E b. Derive an expression for vn, the minimum speed the ball can have at point D to complete the loop. Fc: My U mn = Jrg muz min 2 min =9

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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