Accountancy, asked by diyam674, 21 days ago

M, N and O are partners in a firm sharing profits equally (1:1:1). M's share of profit is guaranteed at Rs 20,000. Any deficiency arising out of the guarantee will be met by partners N and O in 3:2. During the year, they earned a profit of Rs 45,000. Show distribution of profit.​

Answers

Answered by Equestriadash
0

Given:

  • M, N and O are partners in a firm, sharing profits and losses equally.
  • M's share of profit is guaranteed at Rs 20,000.
  • Any deficiency arising in M's share is to be borne by N and O in the ratio 3:2.
  • The profit during the year was Rs 45,000.

Objective: To show the distribution of profit.

Answer:

Calculation of profit distribution:

Since they share their profits and losses equally, it will be distributed accordingly.

For M:

  • Profit share = Rs 45,000 × 1/3 = Rs 15,000

For N:

  • Profit share = Rs 45,000 × 1/3 = Rs 15,000

For O:

  • Profit share = Rs 45,000 × 1/3 = Rs 15,000

Deficiency in M's share = Guaranteed share - Acquired share

Deficiency in M's share = Rs 20,000 - Rs 15,000

Deficiency in M's share = Rs 5,000

Calculation of deficiency to be borne:

As per the question, the deficiency is to be borne by N and O in the ratio 3:2.

For N:

  • Deficiency to be borne = Rs 5,000 × 3/5 = Rs 3,000

For O:

  • Deficiency to be borne = Rs 5,000 × 2/5 = Rs 2,000

The deficiency to be borne by N and O will be deducted from their shares and added to M's share.

Corrected profit distribution:

For M:

  • Profit share = Rs 15,000 + Rs 5,000 = Rs 20,000

For N:

  • Profit share = Rs 15,000 - Rs 3,000 = Rs 12,000

For O:

  • Profit share = Rs 15,000 - Rs 2,000 = Rs 13,000

The Profit & Loss Appropriation Account has been attached below.

Attachments:
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