Problem 2: The extremities of a 1-m rod weighing 50-N can move freely and with no friction along two straight tracks. The rod is released with no velocity from the B 1 m G position shown. Determine, (a) the angular acceleration of the rod, the linear acceleration of the center of gravity of the rod, and the reactions at A and B. Use the equation of motion for rotation with respect to the point G in your B = 45° 30 D solution. (b) Verify the equation EM, = EM, + Tcjp ×R = Içå + fGjp × mãg by choosing the point A for P, and inserting numerical values for all paramaters in the equation. Note: Do NOT use D'Alembert's Principle.
Problem 2: The extremities of a 1-m rod weighing 50-N can move freely and with no friction along two straight tracks. The rod is released with no velocity from the B 1 m G position shown. Determine, (a) the angular acceleration of the rod, the linear acceleration of the center of gravity of the rod, and the reactions at A and B. Use the equation of motion for rotation with respect to the point G in your B = 45° 30 D solution. (b) Verify the equation EM, = EM, + Tcjp ×R = Içå + fGjp × mãg by choosing the point A for P, and inserting numerical values for all paramaters in the equation. Note: Do NOT use D'Alembert's Principle.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Transcribed Image Text:Problem 2: The extremities of a 1-m rod weighing 50-N
can move freely and with no friction along two straight
tracks. The rod is released with no velocity from the
B.
1 m
G
position shown. Determine,
(a) the angular acceleration of the rod, the linear
acceleration of the center of gravity of the rod, and
the reactions at A and B. Use the equation of motion
B = 45°
30°
for rotation with respect to the point G in your
D
solution.
(b) Verify the equation
EM, = EM, + řGjp xR = Içå + fc/p × mãç
by choosing the point A for P, and inserting numerical values for all paramaters in the equation.
Note: Do NOT use D'Alembert's Principle.
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