📌 Snapshot
- What a retiring or deceased partner is owed, and how gaining ratio, goodwill and settlement work.
- Why gainers pay for goodwill, why reserves and revaluation follow the old ratio, and how profit till date is found.
- Three ways to settle: cash, a Retiring Partner's Loan Account, or an Executor's Account on death.
- Worked entries, a full retirement from balance sheet to balance sheet, and the traps NTA sets.
📖 Detailed Notes
Written and reviewed by Devendra Dubey, Mathematics & Commerce faculty at UniDrill (M.Sc. Mathematics, Osmania University · 10 years teaching). Based on NCERT Accountancy Class XII (Accountancy Part I), Chapter 3.
What does a partner take with him when he leaves?
Nisha, Omar and Pooja own a bakery. Nisha, who put in the most capital and built the first customers, decides to retire. She does not just collect her capital back. The bakery now has a loyal customer base, a reserve built from past profits and an oven worth more than its book value. All of that is partly hers, and Omar and Pooja are about to take over her share of future profits.
This chapter turns that story into arithmetic. When a partner retires or dies, the old deed ends and a new one begins with the continuing partners, while the firm itself carries on. The accounting for retirement and for death is the same, with two differences: on death the amount due goes to the Executor's Account, and death can happen mid year, so profit up to the date of death must be found. The central question is always the same: how much is the outgoing partner owed, and how is it paid?
What the outgoing partner is owed
Everything the partner built is credited to him, and everything he owes is deducted.
| Added to his claim | Deducted from his claim |
|---|---|
| Credit balance of Capital A/c | Debit balance of Current A/c |
| Credit balance of Current A/c | Share of accumulated losses |
| Share of goodwill | Share of revaluation loss |
| Share of General Reserve and other reserves | Drawings and interest on drawings |
| Share of revaluation gain | Goodwill written off, his share |
| Share of profit till the date of retirement or death | |
| Interest on capital and salary or commission due |
New ratio and gaining ratio
The remaining partners take over the outgoing partner's share. How much each one gains is the gaining share.
$$\text{Gaining share} = \text{New share} - \text{Old share}$$
If nothing is said, the continuing partners are taken to share the retiring partner's share in their old ratio, so their new ratio is simply their old ratio. If a new ratio is stated, the gain must be worked out for each partner.
Worked example: three ways to find the gaining ratio.
| Case | Working | Result |
|---|---|---|
| (a) A, B and C share 5:3:2. C retires and nothing else is said | New ratio of A and B = old ratio 5:3. A gains $\tfrac{5}{8} - \tfrac{5}{10} = \tfrac{5}{40}$. B gains $\tfrac{3}{8} - \tfrac{3}{10} = \tfrac{3}{40}$ | Gaining ratio 5:3 |
| (b) Ranjana, Sadhna and Kamana share 4:3:2. Ranjana retires and Sadhna and Kamana share future profits 5:3 | Sadhna: $\tfrac{5}{8} - \tfrac{3}{9} = \tfrac{21}{72}$. Kamana: $\tfrac{3}{8} - \tfrac{2}{9} = \tfrac{11}{72}$ | Gaining ratio 21:11. Check: $\tfrac{32}{72} = \tfrac{4}{9}$, Ranjana's old share |
| (c) Rajender, Satish and Tejpal share 2:2:1. Satish retires and the new ratio of Rajender and Tejpal is 3:2 | Rajender: $\tfrac{3}{5} - \tfrac{2}{5} = \tfrac{1}{5}$. Tejpal: $\tfrac{2}{5} - \tfrac{1}{5} = \tfrac{1}{5}$ | Gaining ratio 1:1. Check: $\tfrac{2}{5}$, Satish's old share |
Common wrong step. Using the new ratio as the gaining ratio. In (c) the new ratio is 3:2, but the gain is split 1:1. Always subtract old from new, partner by partner, and check that the gains add up to the outgoing partner's old share.
A continuing partner can sacrifice. Sometimes the new ratio gives one continuing partner less than before. X, Y and Z share 2:2:1. Z retires and X and Y decide to share 1:3.
| Partner | Old share | New share | Change |
|---|---|---|---|
| X | $\tfrac{2}{5}$ | $\tfrac{1}{4}$ | Sacrifices $\tfrac{3}{20}$ |
| Y | $\tfrac{2}{5}$ | $\tfrac{3}{4}$ | Gains $\tfrac{7}{20}$ |
| Z (retiring) | $\tfrac{1}{5}$ | Nil | Gives up $\tfrac{4}{20}$ |
Y's gain of $\tfrac{7}{20}$ covers Z's $\tfrac{4}{20}$ plus X's $\tfrac{3}{20}$. So Y must compensate both Z and X, which is why gain and sacrifice must be worked partner by partner.
Pause and predict: In the table above, goodwill of the firm is ₹2,00,000. How much does Y pay in total, and who receives it?
Check your answer: Y pays $\tfrac{7}{20} \times 2{,}00{,}000 = 70{,}000$. Z receives $\tfrac{4}{20}$, which is ₹40,000, and X receives $\tfrac{3}{20}$, which is ₹30,000. The two receipts add up to Y's payment.
Goodwill: why the gainers pay
Goodwill was built by all the partners, including the one leaving. So the retiring partner must be paid his share of it. Who pays? Those who gain from his exit, because they now enjoy his share of future profits. Hence goodwill is adjusted in the gaining ratio: the gainers' Capital A/cs are debited, and the retiring partner's is credited.
Where there is already goodwill in the books, write it off first. It belongs to all partners (including the retiring one), so it is debited to all their capitals in the old ratio. Then credit the retiring partner with his share of the current value, from the gainers.
Worked example: goodwill with old goodwill in the books. A, B and C share 3:2:1. B retires, and A and C continue in the ratio 2:1. The books show goodwill of ₹24,000. The firm's goodwill is now valued at ₹60,000.
| Step | What we do | Result |
|---|---|---|
| 1 | Gains: A $\tfrac{2}{3} - \tfrac{1}{2} = \tfrac{1}{6}$. C $\tfrac{1}{3} - \tfrac{1}{6} = \tfrac{1}{6}$ | Gaining ratio 1:1 |
| 2 | Write off old goodwill in the old ratio 3:2:1 | A 12,000, B 8,000, C 4,000 |
| 3 | B's share of the new goodwill = $\tfrac{2}{6} \times 60{,}000$ | ₹20,000 |
| 4 | Gainers pay in the ratio 1:1 | A 10,000, C 10,000 |
| Date | Particulars | L.F. | Dr (₹) | Cr (₹) |
|---|---|---|---|---|
| Apr 1 | A's Capital A/c ... Dr. | 12,000 | ||
| B's Capital A/c ... Dr. | 8,000 | |||
| C's Capital A/c ... Dr. | 4,000 | |||
| To Goodwill A/c | 24,000 | |||
| (Being old goodwill written off in the old ratio 3:2:1) | ||||
| Apr 1 | A's Capital A/c ... Dr. | 10,000 | ||
| C's Capital A/c ... Dr. | 10,000 | |||
| To B's Capital A/c | 20,000 | |||
| (Being B's share of goodwill paid by the gainers in the ratio 1:1) |
Both entries balance, at ₹24,000 and ₹20,000. Common wrong step. Debiting the old goodwill only to the continuing partners. B helped build that asset, so B bears his share of the write off.
Hidden goodwill: a lump sum that says more than the books
Sometimes the partners agree to pay a lump sum in full settlement. If that sum is more than the retiring partner's capital after all adjustments, the extra must be his share of goodwill.
$$\text{Retiring partner's share of goodwill} = \text{Lump sum agreed} - \text{Adjusted capital balance}$$
Worked example. P, Q and R share 3:2:1. R retires and is to be paid ₹75,000 in full settlement. After reserves, revaluation and every other adjustment, R's capital is ₹60,000. P and Q share profits in their old ratio.
| Step | What we do | Result |
|---|---|---|
| 1 | R's share of goodwill = 75,000 − 60,000 | ₹15,000 |
| 2 | Goodwill of the firm = 15,000 ÷ $\tfrac{1}{6}$ | ₹90,000 |
| 3 | The silent ratio makes the gaining ratio 3:2: P 9,000, Q 6,000 | P's Capital Dr ₹9,000, Q's Capital Dr ₹6,000 |
Entry: P's Capital A/c Dr ₹9,000, Q's Capital A/c Dr ₹6,000, To R's Capital A/c ₹15,000. R's capital then stands at ₹75,000 and is paid out. Common wrong step. Comparing the lump sum with R's capital before the reserve and revaluation have been added. The comparison is always with the adjusted capital.
Revaluation and reserves: the same, but now everyone shares
The logic is the same as on admission: assets and liabilities are revalued, and the Revaluation Account is closed to the partners. The difference is who shares. Revaluation and reserves belong to the period when the retiring partner was still a partner, so all partners, including the one leaving, share them in the old ratio.
| Item | Ratio | Who shares |
|---|---|---|
| General Reserve and other reserves | Old ratio | All partners, including the retiring partner |
| Revaluation profit or loss | Old ratio | All partners, including the retiring partner |
| Accumulated losses | Old ratio | All partners, including the retiring partner |
| Goodwill of the retiring partner | Gaining ratio | Gainers pay, retiring partner receives |
| Existing goodwill written off | Old ratio | All partners, including the retiring partner |
Direction of revaluation entries is unchanged: assets up and liabilities down are gains (credit), assets down, liabilities up and unrecorded liabilities are losses (debit), and an unrecorded asset is a gain (credit).
Worked example: a complete retirement. A, B and C share 3:2:1. The balance sheet on 1 April is below. B retires. Land is revalued up by ₹60,000, stock is written down by ₹20,000 and machinery by ₹10,000. Goodwill is valued at ₹1,20,000 and has not been recorded in the books. A and C will continue in the ratio 2:1. B is paid ₹70,000 at once, and the balance is transferred to B's Loan Account. Prepare the Revaluation Account, the Capital Accounts and the new Balance Sheet.
| Liabilities | ₹ | Assets | ₹ |
|---|---|---|---|
| A's Capital | 3,00,000 | Land and Building | 2,50,000 |
| B's Capital | 2,00,000 | Stock | 1,40,000 |
| C's Capital | 1,00,000 | Debtors | 1,50,000 |
| General Reserve | 60,000 | Machinery | 1,00,000 |
| Creditors | 80,000 | Cash | 1,00,000 |
| Total | 7,40,000 | Total | 7,40,000 |
Revaluation Account. Gain = 60,000 − 20,000 − 10,000 = ₹30,000, shared 3:2:1.
| Debit | ₹ | Credit | ₹ |
|---|---|---|---|
| Stock | 20,000 | Land and Building | 60,000 |
| Machinery | 10,000 | ||
| Profit to A (3/6) | 15,000 | ||
| Profit to B (2/6) | 10,000 | ||
| Profit to C (1/6) | 5,000 | ||
| Total | 60,000 | Total | 60,000 |
Capital Accounts. Credits are shown as positive amounts and debits as negative amounts.
| Particulars | A (₹) | B (₹) | C (₹) |
|---|---|---|---|
| Opening balance | 3,00,000 | 2,00,000 | 1,00,000 |
| General Reserve (3:2:1) | +30,000 | +20,000 | +10,000 |
| Revaluation profit (3:2:1) | +15,000 | +10,000 | +5,000 |
| B's goodwill, paid by gainers (1:1) | −20,000 | +40,000 | −20,000 |
| Balance after adjustments | 3,25,000 | 2,70,000 | 95,000 |
| Paid to B in cash | – | −70,000 | – |
| Transferred to B's Loan A/c | – | −2,00,000 | – |
| Closing balance | 3,25,000 | Nil | 95,000 |
B's share of goodwill is $\tfrac{2}{6} \times 1{,}20{,}000 = 40{,}000$, paid by A and C in their gaining ratio 1:1 (A gains $\tfrac{2}{3} - \tfrac{1}{2} = \tfrac{1}{6}$ and C gains $\tfrac{1}{3} - \tfrac{1}{6} = \tfrac{1}{6}$), which is 20,000 each. Final amount due to B is 2,00,000 + 20,000 + 10,000 + 40,000 = ₹2,70,000.
| Liabilities | ₹ | Assets | ₹ |
|---|---|---|---|
| A's Capital | 3,25,000 | Land and Building | 3,10,000 |
| C's Capital | 95,000 | Stock | 1,20,000 |
| B's Loan | 2,00,000 | Debtors | 1,50,000 |
| Creditors | 80,000 | Machinery | 90,000 |
| Cash (1,00,000 − 70,000) | 30,000 | ||
| Total | 7,00,000 | Total | 7,00,000 |
Common wrong steps. First, leaving B out of the reserve and revaluation share (B would lose ₹30,000 that belongs to him). Second, sharing B's goodwill between A and C in their old ratio 3:1 or their new ratio 2:1. Their gaining ratio, 1:1, is the only correct one for goodwill.
Beyond the textbook. For the exam: a retiring partner is paid out, and the amount is transferred to a loan account if not paid at once. In reality: a retired partner remains liable to the firm's creditors for debts incurred while he was a partner, unless the creditors agree to release him. He also remains liable for later dealings of the firm until public notice of his retirement is given. Why it matters: this is why a real retirement deed is accompanied by notices, while the accounting here deals only with what the partners owe each other.
Profit up to the date of leaving
Suppose Nisha leaves on 30 June, three months into the year. She helped earn profit for those three months, but the books will not be closed until 31 March. So her share of profit for the intervening period is estimated, credited to her, and debited to a Profit and Loss Suspense Account. That account is cleared when the real profit is known at the end of the year. The deed decides the basis.
| Basis | How the profit for the period is found |
|---|---|
| Last year's profit | Last year's profit × months elapsed ÷ 12 |
| Average profit | Average of the past few years × months elapsed ÷ 12 |
| Sales basis | Last year's profit × (sales of the period ÷ sales of last year) |
$$\text{Share of profit} = \text{Profit of the period} \times \text{Partner's old share}$$
Worked example: three bases, one answer each. Champak holds a $\tfrac{4}{10}$ share and dies on 30 June, after three months of the year. Last year's profit was ₹1,20,000, and the profits of the past four years were ₹80,000, ₹1,00,000, ₹1,00,000 and ₹1,20,000. Sales last year were ₹12,00,000 and sales from 1 April to 30 June were ₹4,00,000.
| Basis | Working | Champak's share |
|---|---|---|
| Last year's profit | 1,20,000 × 3/12 × 4/10 | ₹12,000 |
| Average profit | Average = 4,00,000 ÷ 4 = 1,00,000. Then 1,00,000 × 3/12 × 4/10 | ₹10,000 |
| Sales basis | 1,20,000 × 4,00,000/12,00,000 × 4/10 | ₹16,000 |
On the last year's basis the entry is Profit and Loss Suspense A/c Dr ₹12,000, To Champak's Capital A/c ₹12,000. Common wrong step. On the sales basis, taking the profit as a percentage of the period's sales alone, without scaling by last year's profit and sales.
Death: the Executor's Account
When a partner dies, the sum due goes to his legal heirs, not to him. So instead of a Loan A/c in his name, it is credited to his Executor's Account. The claim includes everything on the table of dues above, plus the profit, interest on capital and salary up to the date of death, less drawings up to that date.
Worked example: the amount due on death. Champak's capital is ₹2,00,000. Interest on capital at 6% p.a. is allowed for the three months, his share of profit is ₹12,000 (last year's basis), his share of goodwill is ₹20,000 and his drawings till death are ₹15,000. ₹70,000 is paid to the executor immediately.
| Item | ₹ |
|---|---|
| Capital | 2,00,000 |
| Interest on capital: 2,00,000 × 6% × 3/12 | 3,000 |
| Share of profit till death | 12,000 |
| Share of goodwill | 20,000 |
| Less: drawings | (15,000) |
| Amount due to the executor | 2,20,000 |
| Date | Particulars | L.F. | Dr (₹) | Cr (₹) |
|---|---|---|---|---|
| Jun 30 | Champak's Capital A/c ... Dr. | 2,20,000 | ||
| To Champak's Executor's A/c | 2,20,000 | |||
| (Being the amount due transferred to the Executor's A/c) | ||||
| Jun 30 | Champak's Executor's A/c ... Dr. | 70,000 | ||
| To Bank A/c | 70,000 | |||
| (Being ₹70,000 paid to the executor) |
The balance of ₹1,50,000 stays as a liability in the Executor's Account until it is paid.
Beyond the textbook. For the exam: death of a partner is a reconstitution, and the firm continues. In reality: unless the deed says otherwise, the Partnership Act treats the death of a partner as dissolving the firm. The firm carries on in these questions because the deed contains a continuation clause. Why it matters: the deed, not the textbook default, decides what happens on death. In every question here the firm continues, so apply the settlement rules above.
How the balance is paid
| Mode | Entry | What follows |
|---|---|---|
| Lump sum in cash | Dr Retiring Partner's Capital A/c, Cr Bank A/c | Nothing more is due |
| Entire amount unpaid | Dr Capital A/c, Cr Retiring Partner's Loan A/c (retirement) or Executor's A/c (death) | Shown as a liability, with interest |
| Part cash, part loan | Dr Capital A/c, Cr Bank A/c and Loan A/c | The loan is paid in instalments |
If the partners do not agree on terms, the Partnership Act gives the outgoing partner a choice. He may claim interest at 6% per annum on the unpaid balance, or the share of profit earned from the use of his money. The rate is 6%, not 10% or 12%.
Worked example: a loan repaid in four yearly instalments. B's loan of ₹2,00,000 carries interest at 6% p.a. on the balance outstanding at the start of each year. It is repaid in four equal principal instalments of ₹50,000, each paid at the end of the year along with that year's interest.
| Year | Opening loan (₹) | Interest at 6% (₹) | Principal paid (₹) | Total paid (₹) | Closing loan (₹) |
|---|---|---|---|---|---|
| 1 | 2,00,000 | 12,000 | 50,000 | 62,000 | 1,50,000 |
| 2 | 1,50,000 | 9,000 | 50,000 | 59,000 | 1,00,000 |
| 3 | 1,00,000 | 6,000 | 50,000 | 56,000 | 50,000 |
| 4 | 50,000 | 3,000 | 50,000 | 53,000 | Nil |
The year 1 entries are Interest A/c Dr ₹12,000, To B's Loan A/c ₹12,000, then B's Loan A/c Dr ₹62,000, To Bank A/c ₹62,000. Both entries balance. Common wrong step. Charging interest every year on the original ₹2,00,000. Interest runs on the balance still outstanding.
Pause and predict: A partner retires and no deed or agreement says anything about interest. The balance is left in the firm. What may he claim?
Check your answer: Either 6% interest on the unpaid balance, or a share of the profit that the firm has earned using his money, whichever he chooses.
Adjusting the capitals of the continuing partners
The continuing partners may want their capitals to match the new ratio. In the retirement above, A and C are left with ₹3,25,000 and ₹95,000 and share 2:1. There are three common ways to fix the total.
| Method | New total capital | Working for A and C |
|---|---|---|
| Total capital specified | ₹4,50,000 | A $\tfrac{2}{3}$ = ₹3,00,000, C $\tfrac{1}{3}$ = ₹1,50,000. A withdraws ₹25,000, C brings ₹55,000 |
| Sum of existing capitals | 3,25,000 + 95,000 = ₹4,20,000 | A ₹2,80,000, C ₹1,40,000. A withdraws ₹45,000, C brings ₹45,000 |
| Existing capitals plus the amount due to B | 4,20,000 + 2,70,000 = ₹6,90,000 | A ₹4,60,000, C ₹2,30,000. A brings ₹1,35,000, C brings ₹1,35,000. Together ₹2,70,000, exactly what B is paid |
In each case, a partner with a shortage brings cash and a partner with a surplus withdraws it. The third row also shows why the method is used: the fresh capital pays the outgoing partner without draining the firm's cash.
Exam traps
| Trap | Why it tempts | The truth |
|---|---|---|
| Reserve or revaluation shared in the gaining ratio | Goodwill is, so it seems to be the same | Reserve, revaluation and old goodwill write off use the old ratio. Only the retiring partner's goodwill uses the gaining ratio |
| Sacrifice and gain formulas swapped | The words sound alike | Gain is new − old. Sacrifice is old − new |
| Retiring partner left out of the reserve and revaluation share | He is going anyway | He was a partner when they arose, so he shares them |
| Credit the retiring partner with the whole goodwill | Goodwill is the firm's | He gets only his own share of it |
| Hidden goodwill compared with unadjusted capital | It is the figure in the books | Compare with capital after reserves, revaluation and profit till date |
| Death balance sent to a Loan A/c | Retirement balance goes to the Loan A/c | On death it goes to the Executor's A/c |
| Sales basis uses sales of the period alone | The word sales suggests a percentage of sales | The profit is last year's profit scaled by the ratio of the sales |
| New ratio used as gaining ratio | They look alike | Always subtract old from new, partner by partner |
Formula and format sheet
| Item | Formula or rule | When to use |
|---|---|---|
| Gaining share | $\text{New share} - \text{Old share}$ | Any retirement or death with a stated new ratio |
| Retiring partner's goodwill | $\text{Goodwill} \times \text{His share}$, paid by gainers in gaining ratio | Credit to him, debit to gainers |
| Hidden goodwill | $\text{Lump sum} - \text{Adjusted capital}$ | Full settlement figure agreed |
| Profit till date, last year's basis | $\text{Profit} \times \dfrac{\text{Months}}{12} \times \text{Share}$ | Last year's basis stated |
| Profit till date, sales basis | $\text{Profit} \times \dfrac{\text{Sales of period}}{\text{Sales of last year}} \times \text{Share}$ | Sales given for the period |
| Interest on loan | $\text{Balance outstanding} \times \dfrac{\text{Rate}}{100}$ | Instalments or Section 37 interest |
| Amount due | Capital + Reserve share + Revaluation share + Goodwill + Profit − Drawings and other deductions | Final settlement |
60-second revision
| Topic | Remember |
|---|---|
| Gaining share | New − old. Silent question means the old ratio |
| Retiring partner's goodwill | Gainers' Capital A/cs debited in gaining ratio, retiring partner credited |
| Old goodwill in books | Written off first, in old ratio, from all partners |
| Reserve, revaluation, losses | Old ratio, all partners including the one leaving |
| Hidden goodwill | Lump sum − adjusted capital |
| Profit till date | Dr P&L Suspense A/c, Cr outgoing partner's Capital A/c |
| Sales basis | Last year's profit × (sales of period ÷ sales of last year) × share |
| Retirement balance | Cash, or Retiring Partner's Loan A/c |
| Death balance | Executor's A/c |
| Default interest | 6% p.a. on the unpaid balance, or share of profit |
| Capital adjustment | Surplus withdrawn, shortage brought |
Where this chapter connects
The mirror image of this chapter is Admission of a Partner: there the newcomer pays the sacrificing partners, and here the gainers pay the leaver. The goodwill, revaluation and capital methods are the same tools. When the whole firm winds up instead of changing hands, Dissolution of a Partnership Firm takes over, and the Realisation Account replaces the Revaluation Account. The ratios themselves come from Accounting for Partnership: Basic Concepts.
🎯 Practice MCQs
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Q1. Abhishek, Rajat and Vivek share profits 5:3:2. Vivek retires and nothing is said about how his share is taken over. The new ratio of Abhishek and Rajat is:
▸ Show answer & explanation
Answer: B
When nothing is stated, the continuing partners take over the retiring partner's share in their old ratio. So their new ratio is the same as their old ratio, 5 : 3.
Q2. Ranjana, Sadhna and Kamana share profits 4:3:2. Ranjana retires, and Sadhna and Kamana decide to share future profits 5:3. The gaining ratio of Sadhna and Kamana is:
▸ Show answer & explanation
Answer: C
Sadhna gains 5/8 − 3/9 = 21/72. Kamana gains 3/8 − 2/9 = 11/72. The gaining ratio is 21 : 11. Option A is the new ratio and option D is the old ratio, not the gain.
Q3. Rajender, Satish and Tejpal share profits 2:2:1. Satish retires and the new ratio of Rajender and Tejpal is 3 : 2. Their gaining ratio is:
▸ Show answer & explanation
Answer: C
Rajender gains 3/5 − 2/5 = 1/5. Tejpal gains 2/5 − 1/5 = 1/5. The gains are equal, so the ratio is 1 : 1. The gains add up to 2/5, which is Satish's old share.
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Q4. In a retiring partner's account, the capital is Rs 2,00,000, his share of General Reserve is Rs 20,000, his share of revaluation profit is Rs 10,000 and his share of goodwill is Rs 40,000. The amount due to him is:
▸ Show answer & explanation
Answer: C
Amount due = 2,00,000 + 20,000 + 10,000 + 40,000 = Rs 2,70,000. Option A leaves out the goodwill, and option D adds items that do not belong to him.
Q5. Consider the statements. I. On retirement, the retiring partner's Capital A/c is credited with the whole goodwill of the firm. II. The gaining partners' Capital A/cs are debited in the gaining ratio. III. The retiring partner's share of goodwill is calculated using his old share. Which are correct?
▸ Show answer & explanation
Answer: B
The retiring partner is credited only with his own share of goodwill, so I is wrong. The gainers are debited in the gaining ratio and his share is worked from his old share, so II and III are correct.
Q6. Gobind, Hari and Pratap share profits equally. On Gobind's retirement, goodwill of Rs 24,000 already appears in the books. It is written off by debiting:
▸ Show answer & explanation
Answer: A
Existing goodwill belongs to all the partners, including the retiring partner, and it is shared in the old ratio. Here each of the three partners is debited with Rs 8,000.
Q7. X, Y and Z share profits 2:2:1. Z retires and X and Y decide to share profits 1 : 3. The goodwill of the firm is Rs 2,00,000. Y's Capital A/c will be debited by:
▸ Show answer & explanation
Answer: B
Y's new share is 3/4 and old share is 2/5, so Y gains 3/4 − 2/5 = 7/20. X's new share is 1/4, so X sacrifices 2/5 − 1/4 = 3/20. Y pays 7/20 × 2,00,000 = Rs 70,000. Out of it, Z receives Rs 40,000 and X receives Rs 30,000.
Q8. A, B and C share profits 3:2:1. B retires and A and C will share 2:1. The goodwill of the firm is Rs 60,000. A's Capital A/c is debited with:
▸ Show answer & explanation
Answer: B
B's share of goodwill is 2/6 × 60,000 = Rs 20,000. A gains 2/3 − 1/2 = 1/6 and C gains 1/3 − 1/6 = 1/6, so the gaining ratio is 1 : 1 and A pays Rs 10,000. Option C comes from using the old ratio 3 : 1 (3/4 × 20,000).
Q9. P, Q and R share profits 3:2:1. R retires. After all adjustments his capital is Rs 60,000, and he is paid Rs 75,000 in full settlement. P and Q continue in their old ratio. P's Capital A/c is debited with:
▸ Show answer & explanation
Answer: B
R's share of goodwill = 75,000 − 60,000 = Rs 15,000. P and Q gain in the ratio 3 : 2, so P pays 3/5 × 15,000 = Rs 9,000 and Q pays Rs 6,000. Option C is the total, not P's part.
Q10. At the time of retirement of a partner, the profit or loss on revaluation of assets and liabilities is shared by:
▸ Show answer & explanation
Answer: B
The revaluation relates to the period when the retiring partner was still a partner. So all partners share it in the old ratio. The gaining ratio applies only to the retiring partner's goodwill.
Q11. If no agreement is made, the outgoing partner whose dues remain in the firm can claim interest on the unpaid balance at:
▸ Show answer & explanation
Answer: B
The Partnership Act, 1932 gives the outgoing partner the right to 6% per annum on the balance, or a share of the profit earned with his money. The other rates are distractors.
Q12. Bakul, Champak and Darshan share profits 5:4:1. Profit for the last year was Rs 1,00,000. Champak dies after three months of the new year. His share of profit till death, on the basis of last year's profit, is:
▸ Show answer & explanation
Answer: B
Share of profit = 1,00,000 × 3/12 × 4/10 = Rs 10,000. Option D forgets the time proportion and option C ignores his share.
Q13. A partner holds a 4/10 share. Last year's profit was Rs 1,20,000 and last year's sales were Rs 12,00,000. Sales from the beginning of the year to the date of retirement are Rs 4,00,000. His share of profit till retirement on the sales basis is:
▸ Show answer & explanation
Answer: B
Profit of the period = 1,20,000 × 4,00,000 ÷ 12,00,000 = Rs 40,000. His share is 4/10 × 40,000 = Rs 16,000. Option C is the profit of the period before taking his share.
Q14. Match List I with List II. List I: (i) General Reserve (ii) Retiring partner's share of goodwill (iii) Unpaid balance on retirement (iv) Unpaid balance on death. List II: (p) Shared by all partners in the old ratio (q) Paid by the gainers in the gaining ratio (r) Transferred to Retiring Partner's Loan A/c (s) Transferred to Executor's A/c. Select the correct matching.
▸ Show answer & explanation
Answer: A
Reserves go to all partners in the old ratio. The retiring partner's goodwill is paid by the gainers in the gaining ratio. An unpaid balance on retirement goes to the Loan A/c, and on death it goes to the Executor's A/c.
Q15. Assertion (A): The retiring partner is credited with his share of the revaluation profit in the old profit sharing ratio. Reason (R): The revaluation relates to the period before retirement, when he was still a partner. Choose the correct option.
▸ Show answer & explanation
Answer: A
The gain or loss arose before the reconstitution, while all the partners were in the firm, so everyone, including the outgoing partner, shares it in the old ratio. R gives the reason for A.
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