College Physics
College Physics
11th Edition
ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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Can you please answer the first two parts 

Experimental Procedure
In this part of the lab you will examine the motion of a hollow cylindrical hoop and a solid disk rolling down
an incline track (the long wooden track on the floor) without "slipping" using concepts of torque and energy.
The motion of the object will be monitored using the motion sensor placed at the top of the incline.
A
N
mg
P
fs
Figure 2: A round object rolling down an incline.
3. Rolling motion of a hoop
Using conservation of energy, prove that a hoop released from a vertical height h above the bottom of the
incline reaches the bottom with a speed of √gh. Hint: It has both translational and rotational kinetic energy
as it rolls down the ramp.
Incline the wooden track with one block placed vertically underneath the end of the track, opposite side from
the hinge and determine the ramp's incline angle 0.
0 =
The hoop's mass is 300 g. Measure the radius of the hoop R and calculate the hoop's moment of inertia I and
acceleration acM as it rolls down the incline.
R =
асм =
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Transcribed Image Text:Experimental Procedure In this part of the lab you will examine the motion of a hollow cylindrical hoop and a solid disk rolling down an incline track (the long wooden track on the floor) without "slipping" using concepts of torque and energy. The motion of the object will be monitored using the motion sensor placed at the top of the incline. A N mg P fs Figure 2: A round object rolling down an incline. 3. Rolling motion of a hoop Using conservation of energy, prove that a hoop released from a vertical height h above the bottom of the incline reaches the bottom with a speed of √gh. Hint: It has both translational and rotational kinetic energy as it rolls down the ramp. Incline the wooden track with one block placed vertically underneath the end of the track, opposite side from the hinge and determine the ramp's incline angle 0. 0 = The hoop's mass is 300 g. Measure the radius of the hoop R and calculate the hoop's moment of inertia I and acceleration acM as it rolls down the incline. R = асм =
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