The total charge, induced in a conducting loop when it is moved in magnetic field depends on\

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Professor PC Thomas Classes · Answer

(c) : $\quad q=\int i d t=\frac{1}{R} \int \varepsilon d t=\left(\frac{-d \phi}{d t}ight) \frac{1}{R} \int d t=\frac{1}{R} \int d \phi$ Hence, total charge induced in the conducting loop depend upon the total change in magnetic flux.\ As the emf or $i R$ depends on rate of change of $\phi$, charge induced depends on change of flux.\