Home
Class 11
PHYSICS
The velocity of a particle is v = v0 + g...

The velocity of a particle is `v = v_0 + g t + ft^2`. If its position is `x = 0` at `t = 0`, then its displacement after unit time `(t = 1)` is.

A

`V_(0) + 2g+ 3f`

B

`V_(0)+ (g)/(2)+ (f)/(3)`

C

`V_(0)+g +f`

D

`V_(0)+(g)/(2)+f`

Text Solution

Verified by Experts

The correct Answer is:
B

Given velocity of particle , `V= V_(0)= gt+ ft^(2)`
`therefore displacement `S= intvdt`
Promotional Banner

Similar Questions

Explore conceptually related problems

The velocity of a particle is v = v_(0) + gt + ft^(2) . If its position is x=0 at t= 0 , then its displacement after unit time ( t = 1 ) is

The velocity of particle is v=v_(0)+"gt"+ft^(2) . If its position is x=0 at t=0 then its displacement after unit time (t=1) is

The velocity of a particle is v=v_(0)+gt+ft^(2) .If its position is x=0 at t=0, then its displacement after 1s is

The velocity of a particle is v=v_(0)+g t+Ft^(2) . Its position is x=0 at t=0, then its displacement after time (t=1) is :

The velocity of a particle is given by v=u_(0) + g t+ 1/2 at^(2) . If its position is x =0 at t=0 , then what is its displacement after t=1 s ?

If velocity of a moving particle in is v= a + g t + ft^2 (a,g,f are constants). At t=0 body is at origin. Find displacement after t=1s.

The acceleration of a particle is given by a = 3t and at t = 0, v = 0, x = 0. The velocity and displacement at t = 2 sec will be-

If velocity of a particle is given by v=3t^(2)-6t +4 . Find its displacement from t=0 to 3 secs .

A particle moves along x-axis and its acceleration at any time t is a = 2 sin ( pit ), where t is in seconds and a is in m/ s^2 . The initial velocity of particle (at time t = 0) is u = 0. Q. Then the magnitude of displacement (in meters) by the particle from time t = 0 to t = t will be :

The acceleration of a particle is given as a = 3x^2 . At t = 0, v = 0, x = 0. The velocity at t = 2 sec will be-