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Numerical Questions · Q37

Q.The net profit of X, Y and Z for the year ended March 31, 2020 was Rs. 60,000 and the same was distributed among them in their agreed ratio of 3: 1: 1. It was subsequently discovered that the under mentioned transactions were not recorded in the books:

(i) Interest on Capital @ 5% p.a.
(ii) Interest on drawings amounting to X Rs. 700, Y Rs. 500 and Z Rs. 300.
(iii) Partner's Salary: X Rs. 1000, Y Rs. 1500 p.a. The capital accounts of partners were fixed as: X Rs. 1,00,000, Y Rs. 80,000 and Z Rs. 60,000. Record the adjustment entry.
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The adjustment entry is: X’s Current A/c Dr. ₹2,500; To Y’s Current A/c ₹2,400; To Z’s Current A/c ₹100. This corrects the profit distribution after accounting for omitted interest on capital, interest on drawings, and partners’ salaries.

Concept and Accounting Treatment

When a partnership’s net profit is distributed without recording certain appropriations (like interest on capital, interest on drawings, or salary), the distribution is wrong. The correct approach is to first compute what the profit should have been after all appropriations, then compare it with what was actually distributed. The difference is adjusted through the partners’ current accounts (since capital accounts are fixed).

The key rule: Appropriations are a charge against profit (salary, interest on drawings) or an appropriation of profit (interest on capital). They must be recorded before distributing the remaining profit in the agreed ratio. Here, the profit was distributed in the ratio 3:1:1 without these items, so we need to find the net effect on each partner’s share.


Solution: The Adjustment Entry

DateParticularsL.F.Debit (₹)Credit (₹)
March 31, 2020X’s Current A/c2,500
To Y’s Current A/c2,400
To Z’s Current A/c100
(Being adjustment for omitted appropriations)

Working Notes

1. Compute the Correct Net Profit After Appropriations

First, determine the total effect of the omitted items on the profit.

Interest on Capital (5% p.a.):

  • X: 5% of ₹1,00,000 = ₹5,000
  • Y: 5% of ₹80,000 = ₹4,000
  • Z: 5% of ₹60,000 = ₹3,000
  • Total interest on capital = ₹12,000

Interest on Drawings (credited to profit):

  • X: ₹700
  • Y: ₹500
  • Z: ₹300
  • Total interest on drawings = ₹1,500

Partners’ Salary (charge against profit):

  • X: ₹1,000
  • Y: ₹1,500
  • Total salary = ₹2,500

Correct Profit for Distribution:

  • Original net profit: ₹60,000
  • Add: Interest on drawings (credited to P&L) = +₹1,500
  • Less: Interest on capital (appropriation) = –₹12,000
  • Less: Partners’ salary (charge) = –₹2,500
  • Correct divisible profit = ₹60,000 + ₹1,500 – ₹12,000 – ₹2,500 = ₹47,000

2. Compute What Each Partner Should Have Received

The correct divisible profit of ₹47,000 is distributed in the ratio 3:1:1.

  • X’s share = 3/5 × ₹47,000 = ₹28,200
  • Y’s share = 1/5 × ₹47,000 = ₹9,400
  • Z’s share = 1/5 × ₹47,000 = ₹9,400

But each partner also receives salary and interest on capital (these are separate from the divisible profit share). So the total amount each partner should get is:

  • X: Salary ₹1,000 + Interest on capital ₹5,000 + Profit share ₹28,200 = ₹34,200
  • Y: Salary ₹1,500 + Interest on capital ₹4,000 + Profit share ₹9,400 = ₹14,900
  • Z: Interest on capital ₹3,000 + Profit share ₹9,400 = ₹12,400

Also, each partner owes interest on drawings (this reduces what they actually take home). So net entitlement:

  • X: ₹34,200 – ₹700 = ₹33,500
  • Y: ₹14,900 – ₹500 = ₹14,400
  • Z: ₹12,400 – ₹300 = ₹12,100

3. Compute What Was Actually Distributed

The original profit of ₹60,000 was distributed in ratio 3:1:1 without any appropriations. So each partner received:

  • X: 3/5 × ₹60,000 = ₹36,000
  • Y: 1/5 × ₹60,000 = ₹12,000
  • Z: 1/5 × ₹60,000 = ₹12,000

4. Find the Difference (Adjustment Required)

| Partner | Actually Received (₹) | Should Have Received (₹) | Difference (₹) | …

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