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Q. The volume charge density as a function of distance $x$ from one face inside a unit cube is varying as shown in the figure. The total flux (in $SI $ units) through the cube isPhysics Question Image

Electric Charges and Fields

Solution:

$\phi=\frac{Q_{\text {in }}}{\varepsilon_{0}}=\int \frac{\rho d V}{\varepsilon_{0}}$
$=\frac{\text { Area under } \rho v / s x \text { graph }}{\varepsilon_{0}}=\frac{3}{4}$