(i) Why is the motion of a body moving with a constant speed around a circular path said to be accelerated?

(ii) Name the unit of physical quantity obtained by the formula $\dfrac{2K}{V^2}$.
Where K: kinetic energy, V: Linear Velocity.

(i) The motion of a body moving with a constant speed around a circular path is said to be accelerated because as the direction keeps changing the velocity changes and therefore it's an accelerated motion.

(ii) $\dfrac{2K}{V^2}$ = $\dfrac{2 \times (\dfrac{1}{2} \times mV^2)}{V^2}$ = m.

Therefore, the quantity, $\dfrac{2K}{V^2}$ will have the unit of mass m which is kilogram (kg).