$32$ cells, each of $emf$ $3V$, are connected in series and kept in a box. Externally, the combination shows an $emf$ of $84\, V$. The number of cells reversed in the combination is 
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Let $\mathrm{m}$ cells be in reverse

$(n-2 \,m) \varepsilon=84$

$(32-2 \,m) 3=84$

$4=2 \,m \Rightarrow m=2$

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