A particle moving along the x axis is acted upon by a single force F = `F_0 e^(-kx)` , where `F_0` and k are constants. The particle is released from rest at x = 0. It will attain a maximum kinetic energy of :

A particle is moving along the x-axis and force acting on it is given by F=F_0sinomega_xN , where omega is a constant. The work done by the force from x=0 to x=2 will be

A particle moving along the x- axis is subjected to a force given by F=F_(0)(e^(x//a)-1) where F_(0) and are constants Determine an expression for the work done by this force as the particle moves from the origin to the point x=r

A particle moving along x-axis has acceleration f , at time t , given by f = f_0 (1 - (t)/(T)) , where f_0 and T are constant. The particle at t = 0 has zero velocity. In the time interval between t = 0 and the instant when f = 0 , the particle's velocity (v_x) is :

A particle of mass m is acted upon by a force F= t^2-kx . Initially , the particle is at rest at the origin. Then

A particle free to move along x-axis is acted upon by a force F=-ax+bx^(2) whrte a and b are positive constants. For ximplies0 , the correct variation of potential energy function U(x) is best represented by.