The potential energy (U) of a body of unit mass moving in a one-dimension foroce field is given by
`U=(x^(2)-4x+3)` . All untis are in S.L

The potential energy (U) of a body of unit mass moving in a one-dimension force field is given by U=(x^(2)-4x+3) . All units are in S.L

The potential energy (U) of a body of unit mass moving in a one-dimension force field is given by U=(x^(2)-4x+3) . All units are in S.L

The potential energy U of a body of unit mass moving in one dimensional conservative force field is given by U=x^2-4x+3 . All units are is SI. For this situation mark out the correct statement (s).

Potential energy (U) of a body of unit mass moving in a one-dimension conservative force fileld is given by, U = (x^(2) – 4x + 3). All units are in S.I. (i) Find the equilibrium position of the body. (ii) Show that oscillations of the body about this equilibrium position is simple harmonic motion & find its timeperiod. (iii) Find the amplitude of oscillations if speed of the body at equilibrium position is 2 sqrt(6) m/s.

The potential energy of a particle of mass 1 kg in a conservative field is given as U=(3x^(2)y^(2)+6x) J, where x and y are measured in meter. Initially particle is at (1,1) & at rest then:

The potential energy of a body mass m is U=ax+by the magnitude of acceleration of the body will be-

The potential energy of a body mass m is U=ax+by the magnitude of acceleration of the body will be-

The potential energy of a body mass m is U=ax+by the magnitude of acceleration of the body will be-