Two projectiles are projected simultaneously from two towers as shwon in figure. If the projectiles collide in the air, then find the distance "s" between the towers.

Projectile from Tower

Two projectiles collide in air, then for just after and before the collision

Two projectiles collide in air, then for just after and before the collision

Two particles are projected simultaneously from the top of the towers as shown. Find the distance between the towers if they collide in mid air during their flight.

Two projectiles A and B are fired simultaneously as shown in figure. They collide in air at point at time t .Then

Two stones are projected simultaneously from a tower a differenct angles of projection with same speed 'u' . The distance between two stones is increasing at constant rate 'u' . Then the angle between the initial velocity vectors of the two stones is :

Two stones are projected simultaneously from a tower a differenct angles of projection with same speed 'u' . The distance between two stones is increasing at constant rate 'u' . Then the angle between the initial velocity vectors of the two stones is :

Two particles are projected simultaneously from two towers of different heights,one is horizontal with speed 10 m/s and the other at an angle 45° below the horizontal with speed v as shown in figure. The velocity v for which particles collides in air is

Projectile from Height, Projectile from Tower

Two particles are projected from the two towers simultaneously, as shown in the figure. What should be value of 'd' for their collision.