Figure shown an imaginary cube of edge L/2. A uniformly Charged rod of length L moves towards left at a small but constant speed v. At t=0, the left end just touches the centre of the cube opposite it. Which of the graphs shown in figure represents the flux of the electic field through the cube as the rod goes through it?

An imaginary cube of edge length is shown in the figure. A uniformly charged rod having linear charge density and length L moves towards left with constant speed v. At time t = 0, the left end just touches the centre of face of the cube. v= constant Choose the correct graph which represents the flux of the electric field through the cube as rod goes through it. flux- time- flux - time

Figure shows an imaginary cube of side a. A uniformly charged rod of length a moves towards right at a constant speed v. At t=0 the right end of the just touches the left face of the cube. Plot a graph between electric flux passing through the cube versus time.

Figure shows an imaginary cube of side a. A uniformly charged rod of length a moves towards right at a constant speed v. At t=0 the right end of the just touches the left face of the cube. Plot a graph between electric flux passing through the cube versus time.

A charge Q is placed at a distance a/2 above the centre of a horizontal, square surface of edge a as shown in figure. Find the flux of the electric field through the square surface.

A charge 'q' is placed at one corner of a cube as shown in figure.The flux of electrostatic field vecE through the shaded area is :

The figure shows an imaginary cube of length L//2 and a uniformly charged rod of length L touching the centre of the centre of the right face of the cube normally.At time t=0 the rod starts moving to the left slowly at a constant speed v .The electric flux (F) thriguh the cube si plotted against time (t) .The correct graph showing the variation of flux with time is

A charge Q is uniformly distributed over a rod of length iota . Condider a hypothetical cube of edge iota with the centre of the cube at one end of the rod. Find the minimum possible flux of the electric field through the entire surface of the cube.

A charge Q is uniformly distributed over a rod of length iota . Condider a hypothetical cube of edge iota with the centre of the cube at one end of the rod. Find the minimum possible flux of the electric field through the entire surface of the cube.

A charge Q is uniformly distributed over a rod of length iota . Condider a hypothetical cube of edge iota with the centre of the cube at one end of the rod. Find the minimum possible flux of the electric field through the entire surface of the cube.

A charge Q is uniformly distributed over a rod of length l . Consider a hypothetical cube of edge l with the centre of the cube at one end of the rod. Find the minimum possible flux of the electric field through the entire surface of the cube.