Part A Find the upward force at the bottom of the left ladder. Express your answer with the appropriate units. HÀ FL = Value Units Part B Find the upward force at the bottom of the right ladder. Express your answer with the appropriate units. ? FR = Value Units

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Chapter1: Units, Trigonometry. And Vectors
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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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Two ladders, 4.00 m and 3.00 m long, are hinged at point A
and tied together by a horizontal rope 0.90 m above the floor
(Figure 1). The ladders weigh 480 N and 360 N,
respectively, and the center of gravity of each is at its center.
Assume that the floor is freshly waxed and frictionless.
Part A
Find the upward force at the bottom of the left ladder.
Express your answer with the appropriate units.
HÀ
FL =
Value
Units
Part B
Figure
< 1 of 1
Find the upward force at the bottom of the right ladder.
Express your answer with the appropriate units.
FR =
Value
Units
4.00 m
3.00 m
不
0.90 m
Part C
Find the tension in the rope.
Transcribed Image Text:Two ladders, 4.00 m and 3.00 m long, are hinged at point A and tied together by a horizontal rope 0.90 m above the floor (Figure 1). The ladders weigh 480 N and 360 N, respectively, and the center of gravity of each is at its center. Assume that the floor is freshly waxed and frictionless. Part A Find the upward force at the bottom of the left ladder. Express your answer with the appropriate units. HÀ FL = Value Units Part B Figure < 1 of 1 Find the upward force at the bottom of the right ladder. Express your answer with the appropriate units. FR = Value Units 4.00 m 3.00 m 不 0.90 m Part C Find the tension in the rope.
Two ladders, 4.00 m and 3.00 m long, are hinged at point A
and tied together by a horizontal rope 0.90 m above the floor
(Figure 1). The ladders weigh 480 N and 360 N,
respectively, and the center of gravity of each is at its center.
Assume that the floor is freshly waxed and frictionless.
Part C
Find the tension in the rope.
Express your answer with the appropriate units.
HA
T =
Value
Units
Part D
Find the magnitude of the force one ladder exerts on the other at point A
Figure
1 of 1 >
Express your answer with the appropriate units.
HA
F =
Value
Units
4.00 m
3.00 m
0.90 m
Part E
If an 800 N painter stands at point A, find the tension in the horizontal rope.
Express your answer with the appropriate units.
Transcribed Image Text:Two ladders, 4.00 m and 3.00 m long, are hinged at point A and tied together by a horizontal rope 0.90 m above the floor (Figure 1). The ladders weigh 480 N and 360 N, respectively, and the center of gravity of each is at its center. Assume that the floor is freshly waxed and frictionless. Part C Find the tension in the rope. Express your answer with the appropriate units. HA T = Value Units Part D Find the magnitude of the force one ladder exerts on the other at point A Figure 1 of 1 > Express your answer with the appropriate units. HA F = Value Units 4.00 m 3.00 m 0.90 m Part E If an 800 N painter stands at point A, find the tension in the horizontal rope. Express your answer with the appropriate units.
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