An amusement park ride operates as follows: riders enter the cylindrical structure when it is stationary with the floor at the point marked "a". They then stand against the wall as the cylinder then begins to rotate. When it is up to speed, the floor is lowered to the position marked "b", leaving the riders "suspended" against the wall high above the floor: r 1.5m us 0.50 mb 73 kg = Determine the period of rotation necessary to keep the riders from sliding down the wall when the floor is lowered Show all your work! Include a general diagram, knowns/unknowns, free body diagram, net force equations, and a symbolic solution! When you are done check that you get the following answer: T_max = 1.74 seconds

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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An amusement park ride operates as follows: riders enter the cylindrical structure when it is stationary with the floor at
the point marked "a". They then stand against the wall as the cylinder then begins to rotate. When it is up to speed, the
floor is lowered to the position marked "b", leaving the riders "suspended" against the wall high above the floor:
r 1.5m
us 0.50
mb 73 kg
=
Determine the period of rotation necessary to keep the riders from sliding down the wall when the floor is lowered
Show all your work! Include a general diagram, knowns/unknowns, free body diagram, net force equations, and a
symbolic solution!
When you are done check that you get the following answer:
T_max
= 1.74 seconds
Transcribed Image Text:An amusement park ride operates as follows: riders enter the cylindrical structure when it is stationary with the floor at the point marked "a". They then stand against the wall as the cylinder then begins to rotate. When it is up to speed, the floor is lowered to the position marked "b", leaving the riders "suspended" against the wall high above the floor: r 1.5m us 0.50 mb 73 kg = Determine the period of rotation necessary to keep the riders from sliding down the wall when the floor is lowered Show all your work! Include a general diagram, knowns/unknowns, free body diagram, net force equations, and a symbolic solution! When you are done check that you get the following answer: T_max = 1.74 seconds
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