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At the time of a partner’s admission, the Insurance Reserve is ₹68,000 and the insurance claim is ₹26,000. If the remaining reserve is distributed between the old partners in the ratio 2:5, how much will the second partner receive?

Answer and explanation

Correct answer: ₹30,000

After adjusting the insurance claim against the Insurance Reserve, the balance is ₹68,000 − ₹26,000 = ₹42,000. The second partner’s share is \(\frac{5}{2+5}=\frac{5}{7}\) of this balance. Therefore, the amount received is ₹42,000 × \(\frac{5}{7}\) = ₹30,000. ₹42,000 is the total balance, not the second partner’s share. Exam tip: First deduct the claim from the reserve, then apply the concerned partner’s share of the old ratio.

Related tags

Insurance ReservePartner AdmissionOld RatioClaim AdjustmentProfit DistributionReservesReconstitution Admission Of A PartnerAccountancy

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