3. A meter stick has a hinge attached to one end so it can rotate without friction around that end. The meter stick, which has a mass of 0.131 kg, is held in a horizontal position and released from rest. As it swings through its lowest point, calculate a. the change in gravitational potential energy that occurs for the meter stick b. the angular speed of the stick around the hinge C. the linear speed of a point at the end of the stick that is opposite the hinge

Principles of Physics: A Calculus-Based Text
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Chapter10: Rotational Motion
Section10.4: Rotational Kinetic Energy
Problem 10.4QQ
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3. A meter stick has a hinge attached to one end so it can rotate without friction around that end. The
meter stick, which has a mass of 0.131 kg, is held in a horizontal position and released from rest. As
it swings through its lowest point, calculate
a. the change in gravitational potential energy that occurs for the meter stick
b. the angular speed of the stick around the hinge
C.
the linear speed of a point at the end of the stick that is opposite the hinge
Transcribed Image Text:3. A meter stick has a hinge attached to one end so it can rotate without friction around that end. The meter stick, which has a mass of 0.131 kg, is held in a horizontal position and released from rest. As it swings through its lowest point, calculate a. the change in gravitational potential energy that occurs for the meter stick b. the angular speed of the stick around the hinge C. the linear speed of a point at the end of the stick that is opposite the hinge
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