Ch7 VP3 **VP3.** A pendulum, comprising a light string of length $ L $ and a small sphere, swings in the vertical plane. The string hits a peg located a distance $ d $ below the point of suspension (see figure above). (a) Show that if the sphere is released from a height below that of the peg, it will return to this height after the string strikes the peg. (b) Show that if the pendulum is released from rest at the horizontal position ($ \theta = 90^\circ $) and is to swing in a complete circle centered on the peg, the minimum value of $ d $ must be $ 3L/5 $.**Diagram Explanation:**- The diagram presents a pendulum setup with a peg inserted below the suspension point.- The pendulum string has a length $ L $.- The angle $ \theta $ is defined between the vertical line and the string.- The distance $ d $ is indicated from the point of suspension down to the peg.- The pendulum's path, after interacting with the peg, is illustrated with a dashed arc.

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• VP3. A pendulum, comprising a light string of length L and a small sphere, swings in the vertical plane. The string hits a peg located a distance d below the point of suspension (see figure above). (a) Show that if the sphere is released from a height below that of the peg, it will return to thic hoight aft the a strike +he

• VP3. A pendulum, comprising a light string of length L and a small sphere, swings in the vertical plane. The string hits a peg located a distance d below the point of suspension (see figure above). (a) Show that if the sphere is released from a height below that of the peg, it will return to thic hoight aft the a strike +he

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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