A point P moves in a circular path of radius r with uniform speed v. C is the center of the circle and AB is the diameter. The angular velocity of P about A and C is in the ratio

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Aziz Alam · Answer

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Ramreddy · Answer

We know that v= rw
Vp= (CB)w1 and Vp=(BA)w2 where w1 is angular velocity of P about C and w2 is angular velocity of P about A
it is asked to find w2/w1 = (CB/BA) but AB= 2 * CB
so ans is ½.
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A point P moves in a circular path of radius r with uniform speed v. C is the center of the circle and AB is the diameter. The angular velocity of P about A and C is in the ratio

A point P moves in a circular path of radius r with uniform speed v. C is the center of the circle and AB is the diameter. The angular velocity of P about A and C is in the ratio

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