Statement $$-A$$ : The net acceleration of a particle in circular motion is always along the radius of the circle towards the centreStatement $$-B$$ : The velocity vector of a particle at a point is always along the tangent to the path of the particle at that point

Question

Infinity Learn · Accepted Answer

In case of uniform circular motion only , acceleration of the particle is directed towards the centre of circular path.In case of $$non-uniform$$ circular motion , tangential acceleration is not zero and as a result resultant acceleration is not radially inward. So statement A is not a general statement Velocity always lies along the tangent drawn to the circular path at the location of the particle, So statement B is true.

Statement -A : The net acceleration of a particle in circular motion is always along the radius of the circle towards the centre
Statement -B : The velocity vector of a particle at a point is always along the tangent to the path of the particle at that point

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Statement -A : The net acceleration of a particle in circular motion is always along the radius of the circle towards the centre Statement -B : The velocity vector of a particle at a point is always along the tangent to the path of the particle at that point

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Statement -A : The net acceleration of a particle in circular motion is always along the radius of the circle towards the centre
Statement -B : The velocity vector of a particle at a point is always along the tangent to the path of the particle at that point