A particle of mass `2kg` starts to move at position `x=0` and time `t=0` under the action of force `F=(10+4x)N` along the `x- ` axis on a frictionless horizontal track . Find the power delivered by the force in watts at the instant the particle has moved by distance `5m`.

A particle of mass 2 kg starts motion at time t = 0 under the action of variable force F = 4t (where F is in N and t is in s). The work done by this force in first two second is

A particle of mass 2 kg starts motion at time t = 0 under the action of variable force F = 4t (where F is in N and t is in s). The work done by this force in first two

A force F is related to the position of a particle by the relation F=(10x^(2))N . Find the work done by the force when the particle moves from x=2m to x=4m .

A force F is related to the position of a particle by the relation F=(10x^(2))N . Find the work done by the force when the particle moves from x=2m to x=4m .

A particle is moving along x-axis under the action of a force F, which varies with its position (x)as Fprop(1)/(sqrtx). Find the variation of power due to this force with x.

A particle is moving along x-axis under the action of a force F, which varies with its position (x)as fprop(1)/(sqrtx). Find the variation of power due to this force with x.

A particle of mass 2 kg is moving of a straight line under the action of force F = (8 - 2x)N . It is released at rest from x = 6m . a. Is the particle moving simple harmonically. b. Find the equilibrium position of the particle. c. Write the equation of motion of the particle. d. Find the time period of SHM.

A particle is moving along x-axis under the action of force, F which varies with its position as F prop(1)/(4sqrtx). Find the variation of power due to this fore with x.

A particle is moving along x-axis under the action of force, F which varies with its position as F prop(1)/(4sqrtx). Find the variation of power due to this fore with x.