a particle p is moving in a circle of radius r with uniform speed v . c is the centre of the circle and ab is diameter the angular velocity of p about a and c is in the ratio
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Let the angular velocity of the particle about centre c = ωc, and at point A on the circumference of circle = ωa
we know that angular velocity about centre of circle =2 times about angular velocity about any point on the circumference.
ωc = 2 ωa
ωa/ωc = 1/2
hence 2 is correct option.
Let the angular velocity of the particle about centre c = ωc, and at point A on the circumference of circle = ωa
we know that angular velocity about centre of circle =2 times about angular velocity about any point on the circumference.
ωc = 2 ωa
ωa/ωc = 1/2
hence 2 is correct option.
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1:2 is the correct answer
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