If the potential energy function of a particle is given by `U=-(x^2+y^2+z^2)`J, whre x,y and z are in meters. Find the force acting on the particle at point `A(1m,3m,5m)`.

The potential energy function of a particle in a region of space is given as U=(2xy+yz) J Here x,y and z are in metre. Find the force acting on the particle at a general point P(x,y,z).

The potential energy of a certain particle is given by U = 30x^2 - 20 y^2 . Find the force acting on the particle.

The potential energy (in joules ) function of a particle in a region of space is given as: U=(2x^(2)+3y^(2)+2z) Here x,y and z are in metres. Find the maginitude of x compenent of force ( in newton) acting on the particle at point P ( 1m, 2m, 3m).

The potential energy (in joules ) function of a particle in a region of space is given as: U=(2x^(2)+3y^(2)+2x) Here x,y and z are in metres. Find the maginitude of x compenent of force ( in newton) acting on the particle at point P ( 1m, 2m, 3m).

The potential energy (in joules ) function of a particle in a region of space is given as: U=(2x^(2)+3y^(2)+2x) Here x,y and z are in metres. Find the maginitude of x compenent of force ( in newton) acting on the particle at point P ( 1m, 2m, 3m).

The potential energy U of a body of mass m is given by U = ax + by where x and y are the position coordinates of the particle, the net force acting on the particle is:

The potential energy of a partical of mass 2 kg moving in y-z plane is given by U=(-3y+4z)J where y and z are in metre. The magnitude of force ( in newton ) on the particle is :

The electric potential in a region is given by V = (2x^(2) - 3y) volt where x and y are in meters. The electric field intensity at a point (0, 3m, 5m) is