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A particle of mass m is moving along a trajectory given by
x=x0+a cosω1t
y=y0+b sinω2t
The torque, acting on the particle about the origin, at t=0 is:

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Important Questions on Motion of System of Particles and Rigid Body

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A slender uniform rod of mass M and length l is pivoted at one end so that it can rotate in a vertical plane (see figure). There is negligible friction at the pivot. The free end is held vertically above the pivot and then released. The angular acceleration of the rod when it makes an angle θ with the vertical is:

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A force of 40 N acts on a point B at the end of an L-shaped object as shown in the figure. The angle θ that will produce the maximum moment of the force about point A is given by:
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A square loop of side 2a and carrying current I is kept in xz plane with its centre at origin. A long wire carrying the same current I is placed parallel to z-axis and passing through point 0, b, 0, b>>a. The magnitude of torque on the loop about z-axis will be :
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A mass m is supported by a massless string wound around a uniform hollow cylinder of mass m and radius R. If the string does not slip on the cylinder, then with what acceleration will the mass release? (Assume g= acceleration due to gravity)

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A light rope is wound around a hollow cylinder of mass 4 kg and radius 40 cm. If the rope is pulled with a force of 40 N, its angular acceleration is______.
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The moment of inertia of a disc of radius 0.5 m about its geometric axis is 2 kg m2. If a string is tied to its circumference and a force of 10 N is applied, the value of torque with respect to this axis will be:
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A particle of mass M and radius of gyration K is rotating with angular acceleration α. The torque acting on the particle is,
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A rod of length L can rotate about end 0 . What is the work done if the rod is rotated by 180°

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