A body is moving with an intial velocity of u, and no acceleration. Its velocity after t seconds is given by _______.

-u

No worries! We‘ve got your back. Try BYJU‘S free classes today!

-ut

No worries! We‘ve got your back. Try BYJU‘S free classes today!

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

Open in App

Solution

The correct option is D u
Acceleration is defined as the change in the velocity of a body with time. Given that the body's acceleration is zero, its velocity would not change with time. So, after some time $t$ , the body will still be moving with the velocity $u$ .

Suggest Corrections

Similar questions

Q. A body is moving with an intial velocity of u. If the body never accelerated, its velocity after t seconds is given by .

Average velocity of a particle moving in a straight line,with constant acceleration a and intial velocity u in first t seconds is ??

The average velocity of a particle moving in a straight line, with constant acceleration, $^{'} a^{'}$ and initial velocity, $^{'} u^{'}$ in the first $^{'} t^{'}$ seconds is:

Q. An object is moving with uniform acceleration a and its initial velocity is u. After time t, its velocity v is given by .

Q. A body is moving in a straight line with initial velocity

u

and uniform acceleration

a

. Sum of the distances travelled in

n^{th}

and

(n + 1)^{th} seconds

50 m

. If

v

is its velocity after

n seconds

and

u = 5 m/s

, then

\frac{v}{u}

Join BYJU'S Learning Program

A body is moving with an intial velocity of u, and no acceleration. Its velocity after t seconds is given by _______.

The correct option is D uAcceleration is defined as the change in the velocity of a body with time. Given that the body's acceleration is zero, its velocity would not change with time. So, after some time t, the body will still be moving with the velocity u.

The correct option is D u
Acceleration is defined as the change in the velocity of a body with time. Given that the body's acceleration is zero, its velocity would not change with time. So, after some time $t$ , the body will still be moving with the velocity $u$ .