Problem 1 A light rope is fixed to and wound around a pulley of mass Mp = 2.0 kg and radius r = 0.15m. A mass of m = 0.35 kg is hung from the free end of the rope. (A) If the system starts from rest and is able to rotate with negligible friction, how fast will the mass be moving after the pulley has rotated 3/4π radians? Model the pulley as a solid cylinder with the its axle through the center. Hint: Use a conservation of energy approach. Double hint: Using the Hand in Homework procedure is especially helpful for this problem. (B) Is there another set of physics concepts you could use to solve this problem and would this other approach require more or fewer steps?
Problem 1 A light rope is fixed to and wound around a pulley of mass Mp = 2.0 kg and radius r = 0.15m. A mass of m = 0.35 kg is hung from the free end of the rope. (A) If the system starts from rest and is able to rotate with negligible friction, how fast will the mass be moving after the pulley has rotated 3/4π radians? Model the pulley as a solid cylinder with the its axle through the center. Hint: Use a conservation of energy approach. Double hint: Using the Hand in Homework procedure is especially helpful for this problem. (B) Is there another set of physics concepts you could use to solve this problem and would this other approach require more or fewer steps?
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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Problem 1
A light rope is fixed to and wound around a pulley of mass Mp = 2.0 kg and radius r = 0.15m.
A mass of m = 0.35 kg is hung from the free end of the rope.
(A) If the system starts from rest and is able to rotate with negligible friction, how fast
will the mass be moving after the pulley has rotated 3/4π radians? Model the pulley
as a solid cylinder with the its axle through the center. Hint: Use a conservation of
energy approach. Double hint: Using the Hand in Homework procedure is especially
helpful for this problem.
(B) Is there another set of physics concepts you could use to solve this problem and would
this other approach require more or fewer steps?
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