The spatial distribution of the electric field due to charges $(A, B)$ is shown in figure. Which one of the following statements is correct
$A$ is $+ve$ and $B\, -ve$ and $|A| > |B|$
$A$ is $-ve$ and $B\, +ve; |A| = |B|$
Both are $+ve$ but $A > B$
Both are $-ve$ but $A > B$
Choose the incorrect statement :
$(a)$ The electric lines of force entering into a Gaussian surface provide negative flux.
$(b)$ A charge ' $q$ ' is placed at the centre of a cube. The flux through all the faces will be the same.
$(c)$ In a uniform electric field net flux through a closed Gaussian surface containing no net charge, is zero.
$(d)$ When electric field is parallel to a Gaussian surface, it provides a finite non-zero flux.
Choose the most appropriate answer from the options given below
Four closed surfaces and corresponding charge distributions are shown below
Let the respective electric fluxes through the surfaces be ${\phi _1},{\phi _2},{\phi _3}$ and ${\phi _4}$ . Then
Draw electric field lines of positive charge.
A charge $Q\;\mu C$ is placed at the centre of a cube, the flux coming out from any surfaces will be
$Assertion\,(A):$ A charge $q$ is placed on a height $h / 4$ above the centre of a square of side b. The flux associated with the square is independent of side length.
$Reason\,(R):$ Gauss's law is independent of size of the Gaussian surface.