An object of mass m has a speed `v_(0)` as it passes throgh the origin. Origin. It subjected to a retaeding force given by `F(x) =-Ax`. Here, A is a positive constant. Find its x-coordinate when it stops.

A particle of mass 'm' is at rest the origin at time t =0. It is subjected to a force F(t) = F_(0)e^("bt") in the X-direction

A particle of mass (m) is executing oscillations about the origin on the (x) axis. Its potential energy is V(x) = k|x|^3 where (k) is a positive constant. If the amplitude of oscillation is a, then its time period (T) is.

A particle of mass (m) is executing oscillations about the origin on the (x) axis. Its potential energy is V(x) = k|x|^3 where (k) is a positive constant. If the amplitude of oscillation is a, then its time period (T) is.

A particle of mass (m) is executing oscillations about the origin on the (x) axis. Its potential energy is V(x) = k|x|^3 where (k) is a positive constant. If the amplitude of oscillation is a, then its time period (T) is.

A particle of mass (m) is executing oscillations about the origin on the (x) axis. Its potential energy is V(x) = k|x|^3 where (k) is a positive constant. If the amplitude of oscillation is a, then its time period (T) is.

A particle of mass (m) is executing oscillations about the origin on the x axis. Its potential energy is V(x) = k|x|^3 where k is a positive constant. If the amplitude of oscillation is a, then its time period (T) is.

A particle moves such that its acceleration is given by a = -Beta(x-2) Here, Beta is a positive constnt and x the x-coordinate with respect to the origin. Time period of oscillation is

A particle moves such that its acceleration is given by a = -beta(x-2) Here, beta is a positive constnt and x the x-coordinate with respect to the origin. Time period of oscillation is

A particle moves such that its acceleration is given by a =- beta (x-2) Here beta is positive constant and x is the position form origin. Time period of oscillation is