Given `vecF=(xy^2)hati+(x^2y)hatjN`. The work done by `vecF` when a particle is taken along the semicircular path OAB where the coordinates of B are `(4,0)` is

A force acting on a particle moving in the x-y plane is given by vecF=(2yhati+x^2hatj)N , where x and y are in meters. The particle moves from the origin to a final position having coordinates x=5.00m as shown in figure. Calculate the work done by vecF on the particle as it moves along (a) OAC, (b) OBC, and (c) OC. (d) Is vecF conservative or non-conservative? Explain.

A force acting on a particle moving in the x-y plane is given by vecF=(2yhati+x^2hatj)N , where x and y are in meters. The particle moves from the origin to a final position having coordinates x=5.00m as shown in figure. Calculate the work done by vecF on the particle as it moves along (a) OAC, (b) OBC, and (c) OC. (d) Is vecF conservative or non-conservative? Explain.

A force vecF = ( 3hati + 4hatj) N is acting on a particle. Work done by the force is zero, when particle is moving on the line 2y + Px = 2 , the value of P is

The work done by the forces vecF = 2hati - hatj -hatk in moving an object along the vectors 3hati + 2hatj - 5hatk is:

The work done by the forces vecF = 2hati - hatj -hatk in moving an object along the vectors 3hati + 2hatj - 5hatk is:

A force vecF=(3xy-5z)hatj+4zhatk is applied on a particle. The work done by the force when the particle moves from point (0, 0, 0) to point (2, 4, 0) as shown in figure.

A force vecF=(3xy-5z)hatj+4zhatk is applied on a particle. The work done by the force when the particle moves from point (0, 0, 0) to point (2, 4, 0) as shown in figure.

In each problem, find the work done by a force vecF acting on a particle such that the particle is displaced from a point A to a point B : A :(1,2,0), B: (0,2,3) , vecF=4hati-3hatk .

A force vecF=(5hati+3hatj) Newton is applied over a particle which displaces it from its origin to the point vecr=(2hati-1hatj) metres. The work done on the particle is