Skip to main contentSkip to solution

Comprehension:

Read the following passage and answer the questions

A Solid Partnership

A, V and T were partners of a law firm sharing profits in the ratio of 5:3:2. Their partnership deed provided the following:

(i) Interest on partners’ capital @ 5% p.a.

(ii) A guaranteed that he would earn a minimum annual fee of Rs. 6,00,000 for the firm.

(iii) T was guaranteed a profit of Rs. 2,50,000 (excluding interest on capital) and any deficiency on account of this was to be borne by A and V in the ratio of 2:3.

During the year ending March 31, 2019, A earned a fee of Rs. 3,20,000 and net profits earned by the firm were Rs. 8,60,000. Partner’s capital on April 01, 2018 were A - Rs. 3,00,000; V - Rs. 3,00,000 and T - Rs. 2,00,000.

What is the amount of profit to be credited to A's Capital account?

Solution

✅ Correct Option: 4

A guaranteed a minimum annual fee of Rs. 6,00,000 for the firm, but actually earned only Rs. 3,20,000.

Deficiency = Rs. 6,00,000 - Rs. 3,20,000 = Rs. 2,80,000

This deficiency is borne by A himself, so effective profit increases by Rs. 2,80,000.

Adjusted Net Profit = Rs. 8,60,000 + Rs. 2,80,000 = Rs. 11,40,000


Interest on capital @ 5% p.a.:

A = 3,00,000×5%=3,00,000 \times 5\% = Rs. 15,000

V = 3,00,000×5%=3,00,000 \times 5\% = Rs. 15,000

T = 2,00,000×5%=2,00,000 \times 5\% = Rs. 10,000

Total interest on capital = Rs. 40,000


Profit available for distribution after interest on capital:

=11,40,000−40,000== 11,40,000 - 40,000 = Rs. 11,00,000

Distribution in the ratio 5:3:2:

A's share =11,00,000×510== 11,00,000 \times \dfrac{5}{10} = Rs. 5,50,000

V's share =11,00,000×310== 11,00,000 \times \dfrac{3}{10} = Rs. 3,30,000

T's share =11,00,000×210== 11,00,000 \times \dfrac{2}{10} = Rs. 2,20,000


T was guaranteed a minimum profit of Rs. 2,50,000 (excluding interest on capital).

T's current share = Rs. 2,20,000

Deficiency = Rs. 2,50,000 - Rs. 2,20,000 = Rs. 30,000

This deficiency is borne by A and V in the ratio 2:3:

A bears =30,000×25== 30,000 \times \dfrac{2}{5} = Rs. 12,000

V bears =30,000×35== 30,000 \times \dfrac{3}{5} = Rs. 18,000


A's profit share after T's guarantee:

=5,50,000−12,000== 5,50,000 - 12,000 = Rs. 5,38,000

A also bears the deficiency of his own guarantee of Rs. 2,80,000:

=5,38,000−2,80,000== 5,38,000 - 2,80,000 = Rs. 2,58,000


Total amount credited to A's Capital Account:

Interest on capital = Rs. 15,000

Profit share = Rs. 5,38,000

Total = 15,000+5,38,000−2,80,000+2,80,00015,000 + 5,38,000 - 2,80,000 + 2,80,000

Wait — the guarantee deficiency of Rs. 2,80,000 was already added to the net profit. A's share of profit from this adjusted profit already accounts for his bearing.

Since the firm's profit was increased by Rs. 2,80,000 (A's guarantee deficiency added back), and then A receives his share from the adjusted profit, A effectively bears this deficiency through the adjusted distribution.

Profit credited to A's Capital Account (excluding interest on capital) = Rs. 5,38,000

Total credited to A's Capital Account = Rs. 5,38,000


The correct answer is Rs. 5,38,000.

Keyboard Shortcuts

  • Left arrow: Previous question
  • Right arrow: Next question
  • S key: Jump to solution
  • Q key: Jump to question