# Circular Motion #7

A particle moves along the circle $$x^{2 } + y^{2} = r^{2}$$ in the $$xy$$ plane. It is known that at $$t = 0 \text{ s}$$, the particle was at $$(r, 0)$$ and at $$t = 5 \text{ s}$$, the particle was at $$\left( \dfrac{-r\sqrt{ 3} }{2} , \dfrac{ r}{ 2} \right)$$. If the motion of the particle is uniform circular motion, what is the minimum possible angular speed of the particle (in rad/s) ?

This problem is part of the set - Circular Motion Practice

×