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A mass of 6kg is suspended by a rope of ...

A mass of 6kg is suspended by a rope of length 2m from a ceiling. A force of 60N is applied in the horizontal direction at the mid point of the rope. The angle made by the rope, with the vertical, in equilibrium position will be (Take `g= 10 ms^(-2)`, neglect the mass of the rope)

A

`90^(@)`

B

`60^(@)`

C

`30^(@)`

D

`45^(@)`

Text Solution

Verified by Experts

The correct Answer is:
D


Since the mass is in equilibrium, therefore the three forces acting on the mass A must be represented by the three sides of a triangle taken in one order. Hence,
`(60)/(SA)= (6 xx 10)/(SB) rArr (SA)/(SB)=1 because tan theta =1 rArr theta = 45^(@)`
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A mass of 6 kg is supended by a rope of length 2 m from the ceiling. A force of 50 N in the horizontal direction is applied at the midpoint P of the rope a shown. What is the angle, the rope makes with the vertical in equilibrium? Take g= 10ms^(-2) .Neglect the mass of the rope.