366002 When a body slides down a smooth inclined plane having an angle $\theta$, it reaches the bottom with velocity $v$. If a sphere rolls down the same inclined plane, its linear velocity at the bottom of the plane is

366004 A solid sphere is rolling on a frictionless surface, shown in figure with a translational velocity $v\mathrm{m}{\mathrm{s}}^{-1}$. If it is to climb the inclined surface to a height ' $h$ ', then $v$ should be

366005 The ratio of the accelerations for a solid sphere (mass $m$ and radius $R$) rolling down an incline of angle $\theta$ without slipping and slipping down the incline without rolling is

366006 A cylinder of mass $M_c$ and sphere of mass $M_s$ are placed at points $\mathrm{A}$ and $\mathrm{B}$ of two inclines respectively. (See Figure). If they roll on the incline without slipping such that their accelerations are the same, then ratio of ${\displaystyle \frac{\sin {\theta }_{\mathrm{C}}}{\sin {\theta }_{\mathrm{s}}}}$ is :

366002 When a body slides down a smooth inclined plane having an angle $\theta$, it reaches the bottom with velocity $v$. If a sphere rolls down the same inclined plane, its linear velocity at the bottom of the plane is

366003 A uniform cylinder (mass $M$ ) of radius $R$ is kept on an accelerating platform (mass $M$ ) as shown in figure. If the cylinder rolls without slipping on the platform, determine the magnitude of acceleration of the centre of mass of cylinder. Assuming the coefficient of friction $\mu =0.4$. determine the maximum acceleration of the platform may have without slip between the cylinder and the platform. (Take $g=10m/s^2$ )

366004 A solid sphere is rolling on a frictionless surface, shown in figure with a translational velocity $v\mathrm{m}{\mathrm{s}}^{-1}$. If it is to climb the inclined surface to a height ' $h$ ', then $v$ should be

366005 The ratio of the accelerations for a solid sphere (mass $m$ and radius $R$) rolling down an incline of angle $\theta$ without slipping and slipping down the incline without rolling is

366006 A cylinder of mass $M_c$ and sphere of mass $M_s$ are placed at points $\mathrm{A}$ and $\mathrm{B}$ of two inclines respectively. (See Figure). If they roll on the incline without slipping such that their accelerations are the same, then ratio of ${\displaystyle \frac{\sin {\theta }_{\mathrm{C}}}{\sin {\theta }_{\mathrm{s}}}}$ is :

366002 When a body slides down a smooth inclined plane having an angle $\theta$, it reaches the bottom with velocity $v$. If a sphere rolls down the same inclined plane, its linear velocity at the bottom of the plane is

366003 A uniform cylinder (mass $M$ ) of radius $R$ is kept on an accelerating platform (mass $M$ ) as shown in figure. If the cylinder rolls without slipping on the platform, determine the magnitude of acceleration of the centre of mass of cylinder. Assuming the coefficient of friction $\mu =0.4$. determine the maximum acceleration of the platform may have without slip between the cylinder and the platform. (Take $g=10m/s^2$ )

366004 A solid sphere is rolling on a frictionless surface, shown in figure with a translational velocity $v\mathrm{m}{\mathrm{s}}^{-1}$. If it is to climb the inclined surface to a height ' $h$ ', then $v$ should be

366005 The ratio of the accelerations for a solid sphere (mass $m$ and radius $R$) rolling down an incline of angle $\theta$ without slipping and slipping down the incline without rolling is

366006 A cylinder of mass $M_c$ and sphere of mass $M_s$ are placed at points $\mathrm{A}$ and $\mathrm{B}$ of two inclines respectively. (See Figure). If they roll on the incline without slipping such that their accelerations are the same, then ratio of ${\displaystyle \frac{\sin {\theta }_{\mathrm{C}}}{\sin {\theta }_{\mathrm{s}}}}$ is :

366002 When a body slides down a smooth inclined plane having an angle $\theta$, it reaches the bottom with velocity $v$. If a sphere rolls down the same inclined plane, its linear velocity at the bottom of the plane is

366003 A uniform cylinder (mass $M$ ) of radius $R$ is kept on an accelerating platform (mass $M$ ) as shown in figure. If the cylinder rolls without slipping on the platform, determine the magnitude of acceleration of the centre of mass of cylinder. Assuming the coefficient of friction $\mu =0.4$. determine the maximum acceleration of the platform may have without slip between the cylinder and the platform. (Take $g=10m/s^2$ )

366004 A solid sphere is rolling on a frictionless surface, shown in figure with a translational velocity $v\mathrm{m}{\mathrm{s}}^{-1}$. If it is to climb the inclined surface to a height ' $h$ ', then $v$ should be

366005 The ratio of the accelerations for a solid sphere (mass $m$ and radius $R$) rolling down an incline of angle $\theta$ without slipping and slipping down the incline without rolling is

366006 A cylinder of mass $M_c$ and sphere of mass $M_s$ are placed at points $\mathrm{A}$ and $\mathrm{B}$ of two inclines respectively. (See Figure). If they roll on the incline without slipping such that their accelerations are the same, then ratio of ${\displaystyle \frac{\sin {\theta }_{\mathrm{C}}}{\sin {\theta }_{\mathrm{s}}}}$ is :

366002 When a body slides down a smooth inclined plane having an angle $\theta$, it reaches the bottom with velocity $v$. If a sphere rolls down the same inclined plane, its linear velocity at the bottom of the plane is

366003 A uniform cylinder (mass $M$ ) of radius $R$ is kept on an accelerating platform (mass $M$ ) as shown in figure. If the cylinder rolls without slipping on the platform, determine the magnitude of acceleration of the centre of mass of cylinder. Assuming the coefficient of friction $\mu =0.4$. determine the maximum acceleration of the platform may have without slip between the cylinder and the platform. (Take $g=10m/s^2$ )

366004 A solid sphere is rolling on a frictionless surface, shown in figure with a translational velocity $v\mathrm{m}{\mathrm{s}}^{-1}$. If it is to climb the inclined surface to a height ' $h$ ', then $v$ should be

366005 The ratio of the accelerations for a solid sphere (mass $m$ and radius $R$) rolling down an incline of angle $\theta$ without slipping and slipping down the incline without rolling is

366006 A cylinder of mass $M_c$ and sphere of mass $M_s$ are placed at points $\mathrm{A}$ and $\mathrm{B}$ of two inclines respectively. (See Figure). If they roll on the incline without slipping such that their accelerations are the same, then ratio of ${\displaystyle \frac{\sin {\theta }_{\mathrm{C}}}{\sin {\theta }_{\mathrm{s}}}}$ is :