Electric field in a region is given by `vec(E)=-4xhat(i)+6yhat(j)`. The charge enclosed in the cube of side `1 m` oriented as shown in the diagram is given by `alpha in_(0)`. Find the value of `alpha`.

Electric field in a region is given by vec( E) = - 4xhat(i) + 6yhat(j) . Then find the charge enclosed in the cube of side 1m oriented as shown in the diagram

Electric field in a region of space is given by vec E=ayhat i+axhat j then

The electric field in a certain region is given by vec(E) = ((K)/(x^(3)))vec(i) . The dimensions of K are -

If the electric field in a region is given by vec(E) = 5 hat(i) + 4 hat(j)+ 9 hat(K) , then the electric flux through a surface of area 20 units lying in the y-z plane will be

A non-uniform electric field E=(5xhat i+3hat j)N/C goes through a cube of side length 2.0m oriented as shown. Then,

The electric potential V("x") in a region around the origin is given by V"(x)" = 4x^(2) volts. The electric charge enclosed in a cube of 1 m side with its centre at the origin is (in coulomb

An electric field given by vec(E)=4hat(i)+3(y^(2)+2) hat(j) pierces a gaussian cube of side 1m placed at origin such that one of its corners is at origin and rest of sides are along positive side of coordinate axis. Find the magnitude of net charge enclosed within the cube [3 in_(0)]

For given vec(E)=2x hat(i)+3yhat(j) , find the potential at (x, y) if V at origin is 5 volts.