A door hinged on the right is shown in the diagram below: The door is 0.8m wide and 2.2m tall.

College Physics
11th Edition
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Author:Raymond A. Serway, Chris Vuille
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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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A door hinged on the right is shown in the diagram below:
The door is 0.8m wide and 2.2m tall.
Transcribed Image Text:3) A door hinged on the right is shown in the diagram below: The door is 0.8m wide and 2.2m tall.
(a) Determine how high the block slides up the incline when the 12N force is removed.
(b) calculate how high the block slides up the incline if the coefficient of friction between the
incline and the block is 0.1 (you may continue to assume there is no friction between the
block and the horizontal surface)
a) Draw force vectors, directly on the diagram above, which would be the most effective at
closing or opening the 10.0 kg door if the maximum pushing force you can exert with
your hand is 50.0N
b) Now calculate the torque applied to the door with your force as drawn.
c) If friction is negligible, calculate the angular acceleration of the door
d) Explain how the acceleration would change if the door was not made of solid wood but rather
was hollow with thin wood on the faces in a heavy steel frame as shown below?
(You may assume that the mass and dimensions of the solid wood door are equal to
that of the hollow door.) Do not do any calculations; just explain your reasoning.
Transcribed Image Text:(a) Determine how high the block slides up the incline when the 12N force is removed. (b) calculate how high the block slides up the incline if the coefficient of friction between the incline and the block is 0.1 (you may continue to assume there is no friction between the block and the horizontal surface) a) Draw force vectors, directly on the diagram above, which would be the most effective at closing or opening the 10.0 kg door if the maximum pushing force you can exert with your hand is 50.0N b) Now calculate the torque applied to the door with your force as drawn. c) If friction is negligible, calculate the angular acceleration of the door d) Explain how the acceleration would change if the door was not made of solid wood but rather was hollow with thin wood on the faces in a heavy steel frame as shown below? (You may assume that the mass and dimensions of the solid wood door are equal to that of the hollow door.) Do not do any calculations; just explain your reasoning.
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