Home
Class 11
PHYSICS
If time taken by the projectile to reach...

If time taken by the projectile to reach `Q` is `T`, than `PQ =`

A

`Tv sin theta`

B

`Tv cos theta`

C

`Tv sec theta`

D

`Tv tan theta`

Text Solution

Verified by Experts

The correct Answer is:
D

`T = (2v)/(g cos theta), R = (1)/(2) g sin thetaT^(2)`,
`R = (1)/(2)g sin theta T.T = (1)/(2) g sin theta (2v)/(g cos theta) T = TV tan theta`
Promotional Banner

Similar Questions

Explore conceptually related problems

In the time taken by the projectile to reach from A to B is t . Then the distance AB is equal to. .

A particle is projected from the top of a tower of height h with a speed u at an angle theta above the horizontal . T_(1) =Time taken by the projectile to reach the height of tower again . T_(2) =Time taken by the projectile to move at right angle to initial direction of motion . V_(1) =Speed of the projectile when it moves at an angle theta//2 with the horizontal . V_(2) =Speed with projectile strikes the ground . .

Two particles A and B are projected simultaneously in horizontal direction with speed 50 m//s and 100m//s respectively . If t_(A) and t_(B) are the time taken by the projectiles to hit the ground by the particles A and B respectively, then

Time taken by the particle to reach from A to B is t . Then the distance AB is equal to

From the top of a hill 480 m high , a projectile is fired horizontally with a speed of 96 m//s . Calculate (i) the time taken by projectile to reach the ground . (ii) the distance of the target from the hill . (iii) the velocity with which the projectile hits the ground . Take g=10ms^(-2)

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 particle starts from rest from point P and follow a path PQ on the three smooth surfaces as shown in figures. If time taken by the particle in three cases are t_(1), t_(2) and t_(3) then

The time taken by a particle in reaching from trough to crest in a transverse wave is -