In the circuit, wire $1$ is of negligible resistance. Then,
Acurrent will flow through wire $1$, if $\varepsilon_1 \neq \varepsilon_2$
Bcurrent will flow through wire $1$ , if $\frac{\varepsilon_1}{R_1} \neq \frac{\varepsilon_2}{R_2}$
Ccurrent will flow through wire $1$ , if $\frac{\varepsilon_1+\varepsilon_2}{\left(R_1+R_2\right)} \neq \frac{\varepsilon_1-\varepsilon_9}{\left(R_1-R_2\right)}$
Dno current will flow through wire $1$
KVPY 2016, Diffcult
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Dno current will flow through wire $1$
d (d)
Current leaving the cell must be equal to current going into the cell.
So, current going from first loop to second loop must be zero for any value of $E$ or $R$.
Hence, there is no current through the wire connecting loops.
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