If the instantaneous magnetic flux and induced emf produced in a coil is \phi and \mathrm{E} respectively, then according to Faraday’s law of electro magnetic induction:
A \quad E must be zero if \phi=0 and changing
B \quad E \neq 0 if \phi=0
C E \neq 0 if \phi is changing.
D E=0 then \phi must be zero
If the instantaneous magnetic flux and induced emf produced in a coil is \phi and \mathrm{E} respectively, then according to Faraday’s law of electro magnetic induction:
A \quad E must be zero if \phi=0 and changing
B \quad E \neq 0 if \phi=0
C E \neq 0 if \phi is changing.
D E=0 then \phi must be zero

Correct option is c E \neq 0 if \phi is changing.
Farady’s law states that time varying magnetic flux can induce an e.m.f. \mathrm{E}= Electric field, Induced

    \[\mathrm{E}=-\frac{\mathrm{d} \phi}{\mathrm{dt}}\]

    \[\begin{array}{l} E=-\frac{d \phi}{d t} \\ E=0 \text { only if } \frac{d \phi}{d t}=0 \end{array}\]

If \mathrm{E}=0, then \phi= const.
E \neq 0, then \phi is changing