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A ball of mass {m} is projected with a velocity '{u}' at angle

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A ball of mass $m$ is projected with a velocity $^{'} u^{'}$ at angle $θ$ with the horizontal. It collides with a smooth box of mass $^{'} M^{'}$ at its highest position. If the co-efficient of restitution is $^{'} e^{'} .$

Find the position at which the ball meets the x-axis from the origin

(\frac{M ( 1 - e ) + 2 m}{M + m}) R

(\frac{m ( 1 - e ) + 2 M}{M + m}) R

(\frac{M + m ( 1 - e )}{M + m}) R

(\frac{M ( 1 - e ) + 2 m}{2 ( M + m )}) R

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Scarlett Discussed

A ball of mass

m

is projected with a velocity

^{'} u^{'}

at angle

θ

with the horizontal. It collides with a smooth box of mass

^{'} M^{'}

at its highest position. If the co-efficient of restitution is

^{'} e^{'} .

Find the position at which the ball meets the x-axis from the origin

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Question Text	A ball of mass $m$ is projected with a velocity $^{'} u^{'}$ at angle $θ$ with the horizontal. It collides with a smooth box of mass $^{'} M^{'}$ at its highest position. If the co-efficient of restitution is $^{'} e^{'} .$ Find the position at which the ball meets the x-axis from the origin
Answer Type	Video solution: 1
Upvotes	150