A body of mass m moves along X-axis such that its position coordinate at any instant t is ` x = at^(4) - bt^(3) + 2 ct^(2) - (3d)t` where a,b,c,d are constants What is the force acting on the particle at instant ?

A body of mass m moves along X-axis such that its position co-ordiante at any instant t is x = at^(4)-bt^(3)+ct , where a, b and c are constants. What is the force acting on the particle at any instant t?

COMPLETETION TYPE QUESTIONS: A body of mass m moves along x-axis such that its position coordinate at any instant t is x=at^4-bt^3-ct , where a,b and c are constant. The net force acting on the particle at any instant t is _____

A body starts from origin and moves along x - axis so that its position at any instant is x=4t^(2)-12t where t is in second and v in m/s. What is the acceleration of particle?

A body starts from the origin and moves along the X-axis such that the velocity at any instant is given by (4t^3-2t) , where t is in sec and velocity in m/s. what is the acceleration of the particle when it is 2 m from the origin?

A body starts from the origin and moves along the X-axis such that the velocity at any instant is given by (4t^3-2t) , where t is in sec and velocity in m/s. what is the acceleration of the particle when it is 2 m from the origin?

A body starts from the origin and moves along the X-axis such that the velocity at any instant is given by (4t^3-2t) , where t is in sec and velocity in m/s. what is the acceleration of the particle when it is 2 m from the origin?

A body starts from the origin and moves along the X-axis such that the velocity at any instant is given by (4t^3-2t) , where t is in sec and velocity in m/s. what is the acceleration of the particle when it is 2 m from the origin?

A body starts from origin and moves along x - axis so that its position at any instant is x=4t^(2)-12t where t is in second. What is the acceleration of particle?

A body of mass m is moving along a circular path of radius R such that its kinetic energy at any instant is k=k_(0)((t)/(t_(0)))^(2) where t_(0) is an appropriate constant. Then

The displacement of the particle along a straight line at time t is given by X=a+bt+ct^(2) where a, b, c are constants. The acceleration of the particle is