A 10kg body is suspended by a rope is pulled by means of a horizontal force to make `30^(@)` by rope to vertical.The horizontal force is

A 10kg body is suspended by a rope is pulled by means of a horizontal force to make 60^(@) by rope to vertical.The horizontal forces is

A body of weight 'omega' is suspended by a string.It is pulled aside with a horizontal force of 2 omega and held at rest.The tension in it

An iron sphere of mass 100 kg is suspended freely from a rigid support by means of a rope of length 2m .The horizontal force required to displace it horizontally through 50cm is nearly

A mass of 10 kg is suspended from a spring balance, it is pulled aside by a horizontal string so that it makes an angle 60^(@) with the vertical. The new reading of the balance is:

A mass of 10 kg is suspended vertically by a rope from the roof. When a horizontal force is applied on the rope at some point, the rope deviated at an angle of 45^(@) at the roof point. If the suspended mass is at equilibrium, the magnitude of the force applied is (g =10 ms^(-2) )

A block of mass M is pulled along a horizontal frictionless surface by a rope of mass m as shown in A horizontal force F is applied to one end of the rope. Find (a) the acceleration of the rope and block (b) the force that the rope exerts on the block (c) the tension in the rope at its mid point

A mass of 10 kg is suspended from a spring balance. It is pulled aside by a horizontal string so that it makes an angle of 60^(@) with the vertical. The new rading of the balance is

A mass of 20 kg is suspended by a rope of length 2 m from a ceiling. A force of 173.2 N in the horizontal direction is applied at the midpoint of the rope as shown in Fig. What is the angle the rope makes with the horizontal in equilibrium ? Take g = 10 ms^(-2) . Neglect mass of the rope.

A weight w is suspended from the midpoint of a rope, whose ends are at the same level. In order to make the rope perfectly horizontal, the force applied to each of its ends must be

A block of mass M is pulled along a horizontal frictionless surface by a rope of mass m, as shown in Fig. 5-35. A horizontal force acts on one end of the rope. (a) Show that the rope must sag, even if only by an imperceptible amount. (b) Then, assuming that the sag is negligible, find the acceleration of rope and block. (c) Find the force on the block from the rope. (d) Find the tension in the rope at its midpoint.