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Applications of Horizontal and Vertical Components

A ball falls ...

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{A ball falls on an inclined plane of inclination θ from a height h above the point of impact and makes an inelastic collision with coefficient of restitution e. Where will it hit the plane again}?

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Q. A ball falls on an inclined plane of inclination

θ

h

above the point of impact and makes a perfectly elastic collision. where will it hit the plane again?

Q. A ball falls on an inclined plane of inclination

θ = 30^{\circ}

h = 10 m

above the point of impact and makes a perfectly elastic collision. Find the distance where will it hit the plane again from the initial point of impact.

(Take g = 10 {m/s}^{2})

Q. A ball falls on an inclined plane of inclination

θ = 30^{\circ}

h = 10 m

above the point of impact and makes a perfectly elastic collision. Find the distance where will it hit the plane again from the initial point of impact.

(Take g = 10 {m/s}^{2})

Q. A ball is dropped from a height

h

above a point on an inclined plane with an angle of inclination

θ

. The ball makes an elastic collision with the surface and rebounds off the plane. Determine the distance from the point of first impact to the point where ball hits the plane second time.

Q. A ball falls on an inclined plane of inclination

θ = 30^{o}

h = 10 m

above the point of impact and makes a perfectly elastic collision. Find the maximum height attained by the ball, perpendicuar to wedge surface. (take

g = 10 {m/s}^{2}

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