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A block A (5kg) rests over another block...


A block A (5kg) rests over another block B (3kg) placed over a smooth horizontal surface. There is friction between A and B. A horizontal force `F_1` gradually increasing from zero to a maximum is supplied to A so that the blocks move together without relative motion. Instead of this another horizontal force `F_2`, gradually increasing from zero to a maximum is supplied to B so that the blocks move together without relative motion. Then

A

`F_(1)(max) = F_(2)(max)`

B

`F_(1) (max) gt F_(2) (max)`

C

`F_(1) (max) lt F_(2) (max)`

D

`F_(1) (max) F_(2) (max) = 5 : 3`

Text Solution

Verified by Experts

The correct Answer is:
B, D

Case I :
since, no relative motion
`a =(F_(1)-F_(f))/(5)=(F_(f))/(3)rArr F_(1(max))=(8)/(3)F_(f)`
Case II :
`a = (F_(f))/(5)=(F_(2)-F_(f))/(3) rArr F_(2 (max)) = (8)/(5) F_(l)`
Clearly
`F_(1(max)) gt F_(2 (max))` and `(F_(1(max)))/(F_(2(max)))=(5)/(3)`
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Knowledge Check

  • A block A of mass 4 kg is placed on another block B of mass 5 kg and the block rests on a smooth horizontal table. For sliding the block A on B, a horizontal force of 12 N is required to be applied on it. The maximum horizontal force that can be applied on B so that both A and B move together and the acceleration produced by this force is

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    B
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    D
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