In a region of space, the electric field E→ = Eoxi^ + Eoyj^). Consider an imaginary cubical volume of edge 'a' with its edges parallel to the axes of coordinates. Now,
(A) the total electric flux through the faces 1 and 3 is Eoa3
(B) the charge inside the cubical volume is 2εoEoa3
(C) the total electric flux through the faces 2 and 4 is 2E0a3
(D) the charge inside the cubical volume is εoEoa3
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)