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If n identical cells, each of emf E and internal resistance r, are connected in series, write an expression for the terminal p.d. of the combination and hence show that this is nearly n times that of a single cell.

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i. Let n identical cells, each of emf E and internal resistance r, be connected in series. Let the current supplied by this combination to an external resistance R be I.

ii. The equivalent emf of the combination, Eeq = E + E + …….. (n times) = nE

iii. The equivalent internal resistance of the combination,

req = r + r + … (n times)

= nr

iv. The terminal p.d. of the combination is

V = Eeq – Ireq = nE – Inr = n (E – Ir)

∴ V = n × terminal p.d. of a single cell

Thus, the terminal p.d. of the series combination is n times that of a single cell.

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