The gravitational field in a region is given by `vec(g)=(2hat(i)+3hat(j))` N/kg. The work done in moving a particle of mass 1 kg from (1, 1) to `(2, (1)/(3))` along the line 3y + 2x = 5 is

The gravitational field in a region is given by E = (2 hati + 3 hatj) N//kg . Find the work done by the gravitational 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 field in a region is given by vecE = (3hati- 4hatj) N kg^(-1) . Find out the work done (in joule) in displacing a particle by 1 m along the line 4y = 3x + 9 .

The gravitational field in a region is given by vecE = (3hati- 4hatj) N kg^(-1) . Find out the work done (in joule) in displacing a particle by 1 m along the line 4y = 3x + 9 .

The gravitational field in a region is given by vec(E) = (5hat(i) + 12 hat(j))N//Kg . The change in gravitational potential energy if a particle of mass 1 kg is taken from the origin to the point (12m, 5m).

The gravitational field in a region is given by vec(E) = (4hat(i) + 3hat(j)) N//Kg . The gravitational potential at the points (3m, 0) and (0, 4m). If the potential at the origin is taken to be zero.

The unit vector along vec(A)=2hat(i)+3hat(j) is :

Consider a force overset ( r)(F)= -x^(3) hat( i) +y^(2) hat(j) .The work done by this force in moving a particle from A(1,0) to B(0,1) along a straight line is : ( All quantities are in SI units )

Consider a force overset ( r)(F)= -x^(3) hat( i) +y^(2) hat(j) .The work done by this force in moving a particle from A(1,0) to B(0,1) along a straight line is : ( All quantities are in SI units )

An electric field is given by vec(E)=(yhat(i)+xhat(j))N/C . Find the work done (in J) in moving a 1 C charge from vec(r)_(A)=(2hat(i)+2hat(j)) m to vec(r)_(B)=(4hat(i)+hat(j))m .

If vec(E)=2x^(2) hat(i)-3y^(2) hat(j) , then V (x, y, z)