Given that `x=120-15t-6t^(2)+t^(3)(tgt0)`, find the time when the velocity is zero. Find the displacement at this instant.

5.The displacement s of a particle at a time t is given by s=2t-5t+4t-3, find (i) the time when the acceleration is 14 ft/sec (ii) the velocity and the displacement at that time.

A particle moves along the x-axis obeying the equation x=t(t-1)(t-2) , where x is in meter and t is in second a. Find the initial velocity of the particle. b. Find the initial acceleration of the particle. c. Find the time when the displacement of the particle is zero. d. Find the displacement when the velocity of the particle is zero. e. Find the acceleration of the particle when its velocity is zero.

If s=(1)/(2)t^(3)-6t , then the find the acceleration at time when the velocity tends to zero.

A particle is moving along the x-axis such that s=6t-t^(2) , where s in meters and t is in second. Find the displacement and distance traveled by the particle during time interval t=0 to t=5 s .

Find the time t_0 when x-coordinate of the particle is zero.

The displacement of a body at any time t after starting is given by s=15t-0.4t^2 . Find the time when the velocity of the body will be 7ms^-1 .

If s=2t^(3)+3t^(2)+2t+8 then find time at which acceleration is zero.

Displacement s of a particle at time t is expressed as s=(1)/(2)t^(3)-6t. Find the acceleration at the time when the velocity vanishes (i.e.,velocity tends to zero).

Displacement x=t^(3)-12t+10 . The acceleration of particle when velocity is zero is given by

The displacement x of a particle moving in one dimension under the action of a constant force is related to time t by the equation t=sqrt(x)+3 , where x is in meter and t is in second. Find the displacement of the particle when its velocity is zero.