Which one of following represents displacement time graph of two objects A and B moving with zero re

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2.Motion in Straight Line

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Which one of the following represents displacement time graph of two objects $A$ and $B$ moving with zero relative velocity ?

Solution

When velocity of $A =$ velocity of $B$ , then, relative velocity is zero.
$\therefore $ Displacement time graphs of $A$ and $B$ must have same slope (other than zero).

Standard 11

Physics

Look at the graphs $(a)$ to $(d)$ carefully and state, with reasons, which of these cannot possibly represent one-dimensional motion of a particle.

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For an object moving on a straight line, draw $x\to t$ graphs for :
$(i)$ When it is rest.
$(ii)$ When it is moving with constant velocity in positive direction.
$(iii)$ When it is moving with constant velocity in negative direction.
$(iv)$ When it performs non-uniform motion.

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The figure shows a velocity-time graph of a particle moving along a straight line If the particle starts from the position $x_0=-15\,m$ , then its position at $t=2\,s$ will be …….. $m$

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If the velocity of a particle is $v =At+ Bt^2$ ,where $A$ and $B$ are constants, then the distance travelled by it between $1\, s$ and $2\, s$ is

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(NEET-2016)

From the velocity time garph of a particle moving in straight line decide which of the following is incorrect statement.

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Which one of the following represents displacement time graph of two objects $A$ and $B$ moving with zero relative velocity ?

Solution

Similar Questions

Look at the graphs $(a)$ to $(d)$ carefully and state, with reasons, which of these cannot possibly represent one-dimensional motion of a particle.

For an object moving on a straight line, draw $x\to t$ graphs for : $(i)$ When it is rest. $(ii)$ When it is moving with constant velocity in positive direction. $(iii)$ When it is moving with constant velocity in negative direction. $(iv)$ When it performs non-uniform motion.

The figure shows a velocity-time graph of a particle moving along a straight line If the particle starts from the position $x_0=-15\,m$ , then its position at $t=2\,s$ will be …….. $m$

If the velocity of a particle is $v =At+ Bt^2$ ,where $A$ and $B$ are constants, then the distance travelled by it between $1\, s$ and $2\, s$ is

From the velocity time garph of a particle moving in straight line decide which of the following is incorrect statement.

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For an object moving on a straight line, draw $x\to t$ graphs for :
$(i)$ When it is rest.
$(ii)$ When it is moving with constant velocity in positive direction.
$(iii)$ When it is moving with constant velocity in negative direction.
$(iv)$ When it performs non-uniform motion.