365616 Consider a body shown in the figure, consisting of two identical balls, each connected by a light rigid rod. If an impulse \(J=M v(v=\) linear velocity of imparted to the body at one of its ends, what would be its angular velocity?

365617 A uniform rod \(A B\) of mass \(m\) and length \(l\) at rest on a smooth horizontal surface. An impulse \(P\) is applied to the end \(B\) in a direction which is perpendicular to the length. The time taken by rod to turn through a right angle is :

365618 An impulse \(J\) is applied on a ring of mass \(m\) along a line passing through its centre \(O\). The ring is placed on a rough horizontal surface. The linear velocity of centre of ring once it starts rolling without slipping is

365619 The two uniform discs rotate separately on parallel axles. The upper disc (radius \(a\) and momentum of inertia \(I_{1}\) ) is given an angular velocity \(\omega_{0}\) and the lower disc of (radius \(b\) and momentum of inertia \(I_{2}\) ) is at rest. Now the two discs are moved together so that their rims touch. Final angular velocity of the upper disc is

365620 A solid sphere rests on a horizontal surface. A horizontal impulse is applied at a height h above the centre. The sphere starts pure rolling just after the application of impulse. The value of \(\dfrac{h}{r}\) is

365616 Consider a body shown in the figure, consisting of two identical balls, each connected by a light rigid rod. If an impulse \(J=M v(v=\) linear velocity of imparted to the body at one of its ends, what would be its angular velocity?

365617 A uniform rod \(A B\) of mass \(m\) and length \(l\) at rest on a smooth horizontal surface. An impulse \(P\) is applied to the end \(B\) in a direction which is perpendicular to the length. The time taken by rod to turn through a right angle is :

365618 An impulse \(J\) is applied on a ring of mass \(m\) along a line passing through its centre \(O\). The ring is placed on a rough horizontal surface. The linear velocity of centre of ring once it starts rolling without slipping is

365619 The two uniform discs rotate separately on parallel axles. The upper disc (radius \(a\) and momentum of inertia \(I_{1}\) ) is given an angular velocity \(\omega_{0}\) and the lower disc of (radius \(b\) and momentum of inertia \(I_{2}\) ) is at rest. Now the two discs are moved together so that their rims touch. Final angular velocity of the upper disc is

365620 A solid sphere rests on a horizontal surface. A horizontal impulse is applied at a height h above the centre. The sphere starts pure rolling just after the application of impulse. The value of \(\dfrac{h}{r}\) is

365616 Consider a body shown in the figure, consisting of two identical balls, each connected by a light rigid rod. If an impulse \(J=M v(v=\) linear velocity of imparted to the body at one of its ends, what would be its angular velocity?

365617 A uniform rod \(A B\) of mass \(m\) and length \(l\) at rest on a smooth horizontal surface. An impulse \(P\) is applied to the end \(B\) in a direction which is perpendicular to the length. The time taken by rod to turn through a right angle is :

365618 An impulse \(J\) is applied on a ring of mass \(m\) along a line passing through its centre \(O\). The ring is placed on a rough horizontal surface. The linear velocity of centre of ring once it starts rolling without slipping is

365619 The two uniform discs rotate separately on parallel axles. The upper disc (radius \(a\) and momentum of inertia \(I_{1}\) ) is given an angular velocity \(\omega_{0}\) and the lower disc of (radius \(b\) and momentum of inertia \(I_{2}\) ) is at rest. Now the two discs are moved together so that their rims touch. Final angular velocity of the upper disc is

365620 A solid sphere rests on a horizontal surface. A horizontal impulse is applied at a height h above the centre. The sphere starts pure rolling just after the application of impulse. The value of \(\dfrac{h}{r}\) is

365616 Consider a body shown in the figure, consisting of two identical balls, each connected by a light rigid rod. If an impulse \(J=M v(v=\) linear velocity of imparted to the body at one of its ends, what would be its angular velocity?

365617 A uniform rod \(A B\) of mass \(m\) and length \(l\) at rest on a smooth horizontal surface. An impulse \(P\) is applied to the end \(B\) in a direction which is perpendicular to the length. The time taken by rod to turn through a right angle is :

365618 An impulse \(J\) is applied on a ring of mass \(m\) along a line passing through its centre \(O\). The ring is placed on a rough horizontal surface. The linear velocity of centre of ring once it starts rolling without slipping is

365619 The two uniform discs rotate separately on parallel axles. The upper disc (radius \(a\) and momentum of inertia \(I_{1}\) ) is given an angular velocity \(\omega_{0}\) and the lower disc of (radius \(b\) and momentum of inertia \(I_{2}\) ) is at rest. Now the two discs are moved together so that their rims touch. Final angular velocity of the upper disc is

365620 A solid sphere rests on a horizontal surface. A horizontal impulse is applied at a height h above the centre. The sphere starts pure rolling just after the application of impulse. The value of \(\dfrac{h}{r}\) is

365616 Consider a body shown in the figure, consisting of two identical balls, each connected by a light rigid rod. If an impulse \(J=M v(v=\) linear velocity of imparted to the body at one of its ends, what would be its angular velocity?

365617 A uniform rod \(A B\) of mass \(m\) and length \(l\) at rest on a smooth horizontal surface. An impulse \(P\) is applied to the end \(B\) in a direction which is perpendicular to the length. The time taken by rod to turn through a right angle is :

365618 An impulse \(J\) is applied on a ring of mass \(m\) along a line passing through its centre \(O\). The ring is placed on a rough horizontal surface. The linear velocity of centre of ring once it starts rolling without slipping is

365619 The two uniform discs rotate separately on parallel axles. The upper disc (radius \(a\) and momentum of inertia \(I_{1}\) ) is given an angular velocity \(\omega_{0}\) and the lower disc of (radius \(b\) and momentum of inertia \(I_{2}\) ) is at rest. Now the two discs are moved together so that their rims touch. Final angular velocity of the upper disc is

365620 A solid sphere rests on a horizontal surface. A horizontal impulse is applied at a height h above the centre. The sphere starts pure rolling just after the application of impulse. The value of \(\dfrac{h}{r}\) is