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Pushing force making an angle theta to t...

Pushing force making an angle `theta` to the horizontal is applied on a block of weight W placed on a horizontal table . If the angle of friction is `phi` , magnitude of force required to move the body is equal to :

A

`( w cos theta)/(cos (theta-phi))`

B

`( w sin theta)/(cos (theta+phi))`

C

`( w tan phi)/(sin (theta+phi))`

D

`( w sin phi)/(tan (theta+phi))`

Text Solution

Verified by Experts

The correct Answer is:
B

(b) `N=w=F sin theta`
`therefore" " f_("max")=muN=(tan phi)(w+F sin theta)`

To move the body,
`F cos theta=f_("max")=(tanphi)(w+F sin theta)`
Solving this equation we get,
`F=(w sin theta)/(cos (theta+phi))`
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