A small block of weight W is placed on a plane inclined at an angle 0 to the horizontal The coefficient of friction between the block and the plane is µ When e is 20° the block is in limiting equilibrium. Find H i) ii) When u = 1/3 and is 30° a horizontal force of 6N is required to prevent the block from slipping down the plane. What is the weight of this block? A force of 10N up the pane causes the bock to be on the point of sliding up If W = 20N and µ is ¼, find 0 If e is 40° and u is 0.5 find the magnitude and direction of the least force iii) iv) required to prevent the block from sliding down the plane when W = 12N

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A small block of weight W is placed on a plane inclined at an angle 0 to the horizontal
The coefficient of friction between the block and the plane is u
When 0 is 20° the block is in limiting equilibrium. Find u
i)
i)
When µ = 1/3 and is 30° a horizontal force of 6N is required to prevent the
block from slipping down the plane. What is the weight of this block?
ii)
A force of 10N up the pane causes the bock to be on the point of sliding up
If W = 20N and u is %, find e
%3D
iv)
If 0 is 40° and µ is 0.5 find the magnitude and direction of the least force
required to prevent the block from sliding down the plane when W = 12N
Transcribed Image Text:A small block of weight W is placed on a plane inclined at an angle 0 to the horizontal The coefficient of friction between the block and the plane is u When 0 is 20° the block is in limiting equilibrium. Find u i) i) When µ = 1/3 and is 30° a horizontal force of 6N is required to prevent the block from slipping down the plane. What is the weight of this block? ii) A force of 10N up the pane causes the bock to be on the point of sliding up If W = 20N and u is %, find e %3D iv) If 0 is 40° and µ is 0.5 find the magnitude and direction of the least force required to prevent the block from sliding down the plane when W = 12N
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