Problem 4 The uniform slender bar ABC weighs 6 lb and is initially at rest with end A, bearing against the stop in the horizontal guide. When a constant couple M = 72 lb in is applied to end C, the bar rotates causing end A to strike the side of the vertical guide with a velocity of 10 ft/sec. The mass of the rollers may be neglected. Note: Moment of inertia of a slender bar is: =ml² 12 1. Calculate the change in gravitational potential energy, Vg. 2. Calculate the work done by the moment M 3. Write down the relativity equation of velocities between points A 8 45° and B and thus determine the final velocity of the center of the mass of the bar and its angular velocity w. 4. Determine change in the kinetic energy. 5. Calculate the loss of energy AE due to friction in the guides and rollers. M

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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Problem 4
The uniform slender bar ABC weighs 6 lb and is initially at rest with
end A, bearing against the stop in the horizontal guide. When a
constant couple M = 72 lb in is applied to end C, the bar rotates
causing end A to strike the side of the vertical guide with a velocity
of 10 ft/sec. The mass of the rollers may be neglected. Note: Moment
of inertia of a slender bar is: =ml²
12
1. Calculate the change in gravitational potential energy, Vg.
2. Calculate the work done by the moment M
3. Write down the relativity equation of velocities between points A
8
45°
and B and thus determine the final velocity of the center of the mass of the bar and its angular
velocity w.
4. Determine change in the kinetic energy.
5. Calculate the loss of energy AE due to friction in the guides and rollers.
M
Transcribed Image Text:Problem 4 The uniform slender bar ABC weighs 6 lb and is initially at rest with end A, bearing against the stop in the horizontal guide. When a constant couple M = 72 lb in is applied to end C, the bar rotates causing end A to strike the side of the vertical guide with a velocity of 10 ft/sec. The mass of the rollers may be neglected. Note: Moment of inertia of a slender bar is: =ml² 12 1. Calculate the change in gravitational potential energy, Vg. 2. Calculate the work done by the moment M 3. Write down the relativity equation of velocities between points A 8 45° and B and thus determine the final velocity of the center of the mass of the bar and its angular velocity w. 4. Determine change in the kinetic energy. 5. Calculate the loss of energy AE due to friction in the guides and rollers. M
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