A large sphere rolls without slipping across a horizontal surface. The sphere has a constant

translational speed of 10 meters per second, a mass m of 25 kg, and a radius r of 0.2 meters. The moment

of inertia of the sphere about its center of mass is I = 2/5 mr2. The sphere approaches a 25° incline of

height 3 meters as shown above and rolls up the incline without slipping.

neglecting air resistance, calculate the horizontal distance from the point where the sphere leaves the incline to the point where the sphere strikes the level surface

translational speed of 10 meters per second, a mass m of 25 kg, and a radius r of 0.2 meters. The moment

of inertia of the sphere about its center of mass is I = 2/5 mr2. The sphere approaches a 25° incline of

height 3 meters as shown above and rolls up the incline without slipping.

neglecting air resistance, calculate the horizontal distance from the point where the sphere leaves the incline to the point where the sphere strikes the level surface

## This question was asked on Mar 19, 2010.

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