Conisder an electric field `vecE=E_0hatx` where `E_0` is a constant .
The flux through the shaded area (as shown in the figure) due to this field is

Find the area of the shaded field shown in figure.

Find the area of the shaded field shown in figure.

Find the area of the shaded field shown in figure.

If vecE = (E_(0)X)/a hati(x-mt) then flux through the shaded area is:

Find the area of the shaded field shown in the given figure

Find the area of the shaded field shown in the given figure.

The flux of electric field through the circular region of radius r as shown in the figure is

Given the components of an electric field as E_x=alphax , E_y=0 and E_z=0 , where alpha is a dimensional constant. Calculate the flux through each face of the cube of side a, as shown in the figure.

If unifrom electric filed vecE = E_(0)hati + 2E_(0) hatj , where E_(0) is a constant, exists in a region of space and at (0, 0) the electric potential V is zero, then the potential at (x_(0),0) will be.