A circle with mass M and radius R can rotate freely around point P on the frictionless plane. A bug with mass m runs along the circle with speed with respect to the circle as shown in the figure. 3) Find the angular velocity of the circle when the bug reaches diametrically opposite to the point P (point Q). my A) (M+2m)R B) Zm (M+3m)R 2mp (M+2m)R 2m 0 M E) (M+m)R 4) Find the linear velocity of the bug relative to the plane when the bug reaches to the point Q me (M+m) 2m Me 2me B) D) (M+3m) M+2m (+) E) 2m (M+2m)