Home
Class 11
PHYSICS
A ground to ground projectile is at poin...

A ground to ground projectile is at point `A` at `t=T/3` is at point `B` at `t=(5T)/6` and reaches the ground at `t=T`.The difference in heights between points `A` and`B` is `(gT^(2))/(6x)`. Find value of `x`

Text Solution

Verified by Experts

The correct Answer is:
4
Promotional Banner

Topper's Solved these Questions

  • KINEMATICS

    DC PANDEY|Exercise MATCH THE COLUMN|3 Videos

  • GRAVITATION

    DC PANDEY|Exercise (C) Chapter Exercises|45 Videos

  • KINEMATICS 1

    DC PANDEY|Exercise INTEGER_TYPE|15 Videos

Similar Questions

Explore conceptually related problems

For ground to ground projectile, time take by a particle to ge point O to point C is T_(1) and during the same motion time taken by the particle to ge from A to B is T_(2) then height 'h' is :

A stone projected vertically up from the ground reaches a height y in its path at t_(1) seconds and after further t_(2) seconds reaches the ground. The height y is equal to

A particle thrown up vertically from the ground at reaches its highest point at t=t_0 =The displacement of the particle between t=( 7t_0)/(8) and t=t_0 is S. Then (u^(2))/(Sg) =

A particle is projected vertically from the ground takes time t_(1)=1 s upto point A , t_(2)=3 s from point A to B , and time t_(3)=4 s from point B to highest point. Find the height of the middle point of A and B from the ground.

A particle is projected vertically upward from the ground at time t = 0 and reaches a height h at t = T . Show that the greater height of the particle is (g T^(2) + 2h)^(2)//8 gT^(2)

A projectile is thrown from a point O on the ground at an angle 45^0 from the vertical and with a speed 5 sqrt(2) m/s . The projectile at highest point of its tracjectory splits into two equal parts. One part falls vertically down to the ground 0.5s after the splitting. The other part t seconds after the splitting falls to the ground at a distance x meters from the point O. The acceleration due to gravity g = 10 m/s^2 . The value of t is