Two moving particles `P` and `Q` are apart at any instant. Velocity of P is `8 m//s` at `30^(@)`, from line joining the P and Q and velocity of Q is `6m//s` at `30^(@)`. Calculate the angular velocity of P w.r.t. Q

Two moving particles P and Q are 10cm apart at any instant. Velocity of P is 8 m//s at 30^(@) , from line joining the P and Q and velocity of Q is 6m//s at 30^(@) . Calculate the angular velocity of P w.r.t. Q

Two moving particles P and Q are 10cm apart at any instant. Velocity of P is 8 m//s at 30^(@) , from line joining the P and Q and velocity of Q is 6m//s at 30^(@) . Calculate the angular velocity of P w.r.t. Q

Two moving particles P and Q are 10 m apart at a certain instatn. The velocity of P is 8 m/sm making an angle of 30^(@) with the line joining P abd Q and that of Q is 6m/s making an angle 30^(@) with PQ as shwon in figure. Then, angular velocity of P wiht respect to Q is

The velocituy of particle (P) due east is 4 ms^(-1) due South,. What is the velocity of P w.r.t. Q ?

Two particles P and Q are moving as shown in the figure. At this moment of time the angular speed of P w.r.t. Q is

Two particles P and Q are moving as shown in the figure. At this moment of time the angular speed of P w.r.t. Q is

The velocity of particle P due east is 4 ms^(-1) and that of Q is 3ms^(-1) due north. What is the relative velocity of P w.r.t. Q.

A particle P is moving along a straight line with a velocity of 3ms^(-1) and another particle Q has a velocity of 4ms^(-1) at an angle of 30^(@) to the path of P. Find the speed of Q relative to P.