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A homogenous block of mass m, width b ...

A homogenous block of mass m, width b and height h is resting on a rough horizontal surface A horizontal force F is applied to it , which makes it to move with a constant velocity . The coefficient of friction between block and surface is `mu` Find the greatest height at which force F may be applied to slide the block with out tipping over

A

`(b)/(2 mu)`

B

`(2b)/(mu)`

C

`(b)/(mu)`

D

`(2 sqrt(2b))/(mu)`

Text Solution

Verified by Experts

The correct Answer is:
A


`sum fy impliesN=mg`
`sumfx=f-F=0`
woth out toppling
`sumtau_(A)=0`
`fh+mg ((b)/(2))`
`h=(b)/(2mu)`
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