At `t=0` a projectile is fired from a point `O` (taken as origin) on the ground wita speed of `50m//s` at an angle of `53^(@)` with the horizontal. It just passes two points `A` and `B` each at height `75m` above horizontal.

The distance (in metre) of the particle from origin at `t=2s`

At t=0 a projectile is fired from a point O (taken as origin) on the ground wita speed of 50m//s at an angle of 53^(@) with the horizontal. It just passes two points A and B each at height 75m above horizontal. The horizontal separation between the points A and B

A projectile is thrown from the ground with a speed of 2sqrtgh at an angle of 60^@ to the horizontal from a point on the horizontal ground . The horizontal range of the projectile is

A projectile takes off with an initial velocity of 50m//s at an angle of 37^(@) with horizontal, It is just able to clear two hurdles of height 25m each, separated from each other by a distance d Calculate d .

A projectile takes off with an initial velocity of 50m//s at an angle of 37^(@) with horizontal, It is just able to clear two hurdles of height 25m each, separated from each other by a distance d Calculate d .

A projectile takes off with an initial velocity of 50m//s at an angle of 37^(@) with horizontal, It is just able to clear two hurdles of height 25m each, separated from each other by a distance d Calculate d .

A projectile of mass "m" is projected from ground1 with a speed of 50 m/s at an angle of 53^(@) with the horizontal. It breaks up into two equal parts at the highest point of the trajectory. One particle coming to rest immediately after the explosion. The distance between the pieces of the projectile when they reach the ground are :

From the ground, a projectile is fired at an angle of 60 degree to the horizontal with a speed of 20" m s"^(-1) The horizontal range of the projectile is

From the ground, a projectile is fired at an angle of 60 degree to the horizontal with a speed of 20" m s"^(-1) The horizontal range of the projectile is