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A and B share profits in the ratio 6:7. C is admitted for a \(\frac{4}{13}\) share of profits, and the remaining profit is divided between A and B in their old ratio. What will be the new profit-sharing ratio?

Answer and explanation

Correct answer: \(54:63:52\)

C’s share is \(\frac{4}{13}\), so the profit remaining for A and B is \(1-\frac{4}{13}=\frac{9}{13}\). A receives \(\frac{9}{13}\times\frac{6}{13}=\frac{54}{169}\), B receives \(\frac{9}{13}\times\frac{7}{13}=\frac{63}{169}\), and C receives \(\frac{4}{13}=\frac{52}{169}\). Therefore, the new ratio is \(54:63:52\). Option B is incorrect because \(4:13\) represents C’s share, not the new profit-sharing ratio. Exam tip: First subtract the new partner’s share from 1, then distribute the remainder in the old partners’ original ratio.

Related tags

Admission Of PartnerRemaining ProfitNew Profit Sharing RatioOld RatioPartnership AccountingReconstitution Admission Of A PartnerAccountancyClass 12 Mcq

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