If a particle starts moving along x-axis from origin with initial velocity u=2m/s and acceleration `4m//s^(2)` the relation between displacement and time is given as `x=2t+2t^(2)`. Draw the displacement time graph for `t ul(gt)0`.

If a particle starts moving along x-axis from the origin with initial velocity u=1ms^-1 and acceleration a=2ms^-2 , the relationship between displacement and time is x=ut+1/2at^2=1xxt+1/2xx2xxt^2=t+r^2 Draw the displacement (x)-time (t) graph.

If a particle starts moving along x-axis from the origin with initial velocity u=1ms^-1 and acceleration a=2ms^-2 , the relationship between displacement and time is x=ut+1/2at^2=1xxt+1/2xx2xxt^2=t+r^2 Draw the displacement (x)-time (t) graph.

Relation between displacement x and time t is x=2-5t+6t^(2) , the initial acceleration will be :-

Relation between displacement x and time t is x=2-5t+6t^(2) , the initial acceleration will be :-

Relation between displacement x and time t is x=2-5t+6t^(2) , the initial acceleration will be :-

If a particle starts moving with initial velocity u=1ms^-1 and acceleration a=2ms^-2 , the veloctiy of the particle at any time is given by v=u+at=1+2t . Plot the velocity-time graph of the particle.

If a particle starts moving with initial velocity u=1ms^-1 and acceleration a=2ms^-2 , the veloctiy of the particle at any time is given by v=u+at=1+2t . Plot the velocity-time graph of the particle.

A particle is moving along the x-axis. Consider it’s a-t graph. If initial velocity is 10 m//s, sketch the v-t graph and calculate the displacement in the time interval t=0 to 12 s.

The displacement of a particle along the x-axis is given by x=3+8t+7t^2 . Obtain its velocity and acceleration at t=2s .

The displacement of a particle along the x-axis is given by x=3+8t+7t^2 . Obtain its velocity and acceleration at t=2s .