Gravitational potential in a region is given by `V = -(x+y+z)` J/kg . Find the gravitational intensity at (2,2,2)

The gravitational potential in a region is given by, V = 200(X + Y) J//kg . Find the magnitude of the gravitational force on a particle of mass 0.5 kg placed at the orgin.

The gravitational potential in a region by V = (20x + 40y)j/kg. Find out the gravitational field (in newton /kg) at a point co-ordinates (2,4). Also find out the magnitude of the gravitational force on a particle of 0.250 kg placed at the point (2,4) .

The gravitational field in a region is given by E = (2 hati + 3 hatj) N//kg . Find the work done by the gravitiational filed when a particle of mass 1 kg is moved on the line 3y+ 2X = 5 from (1 m,1m) to (-2 m, 3m) .

The gravitational potential due to a mass distribution is V = 3X^(2) Y+ Y^(3) Z . Find the gravitational filed.

The gravitational field in a region is given by vecE=-(20Nkg^(-1))(hati+hatj) . Find the gravitational potential at the origin (0,0) in J kg^(-1)

The gravitational potential due to a mass distrubution is given by V=(8x)/(x^(2)+p^(2)) . Find gravitational field at x = p.

The gravitational potential due to a mass distribution is V=A/sqrt(x^2+a^2) . Find the gravitational field.

The gravitational field in a region is given by vecg=(5hati+12hatj)"N kg"^(-1) . The change in the gravitational potential energy of a particle of mass 2kg when it is taken from the origin to a point (7m, -3m) 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

Gravitational potential in x-y plan varies with x and y coordinates as V = x^(2)y+2xy Find gravitational field strength E .