A particle moves along the curve y = a log (sec(x/a) in such a way that the tangent to the curve rotates uniformly . Prove that the resultant acceleration of the particle varies as the square of the radius of curvature .
A particle moves along the curve y = a log (sec(x/a) in such a way that the tangent to the curve rotates uniformly . Prove that the resultant acceleration of the particle varies as the square of the radius of curvature .