If a particle is moving the velocity v(t)=cos `pi`t, along a straight line such that at t=0, s=4, its position function is given by

Find the position function of a particle that moves with velocity v(t)=cospit along a coordinate line, assuming that the particle has coordinate s=4 or time t=0.

A particle moves with a velocity v(t)= (1/2)kt^(2) along a straight line . Find the average speed of the particle in a time t.

A particle move with a velocity v=alpha t^(3) along a straight line.The average velocity in time interval t=0 to t=T is

A particle is moving in a straight line such that its displacement s at an instant of time t is given by the relation s = 3t^2 + 4 t + 5 Find the initial velocity of the particle.

Find the velocity of a particle moving on a line at t = 3 seconds , if its position s is in m when s = log t and

A particle is moving in a straight line such that its distance s at any time t is given by s=(t^4)/4-2t^3+4t^2-7. Find when its velocity is maximum

A particle moves along a straight line and its position as a function of time is given by x = t6(3) - 3t6(2) +3t +3 , then particle

A particle moves along a straight line and its position as a function of time is given by x = t6(3) - 3t6(2) +3t +3 , then particle