Fixed deposit interest calculator:
payout or maturity, which suits you?
The same rate can mean a bigger lump sum later or a steady income now, so choose the option before you book the deposit.
Calcylator Editorial Team
Updated · 7 min read
Payout or cumulative: the choice behind every fixed deposit
A fixed deposit can be set up in two broad ways. With a cumulative option, interest is added to the deposit and you receive everything at maturity. With a payout option, the interest is paid out to your account at regular intervals and the principal returns at the end.
Think of it as a choice between two uses of the same interest: spend it as it arrives, or let it work inside the deposit. Neither is better in general; they answer different questions.
The headline rate may look the same for both, but the cash flow and the final amount are not. Choosing between them comes down to whether you need income now or want the largest sum later.
The numbers below are illustrations with assumed rates. Actual rates, compounding and payout rules depend on the bank and the date, so check your bank's rate card.
Cumulative FD formula: maturity with compounding
- P:
- Amount deposited
- r:
- Annual interest rate as a decimal
- m:
- Compounding periods per year, commonly 4 for quarterly
- t:
- Tenure in years
Cumulative means that the interest stays inside the deposit and is added to the principal at each compounding date. From the next period, the interest is calculated on the larger figure.
Many Indian banks compound fixed-deposit interest quarterly, though this varies by product. Your deposit receipt or the bank's rate card states the method that applies to you.
- Convert the rate to a decimal.
- Divide by the number of compounding periods per year.
- Raise 1 plus that figure to the power of periods per year times tenure.
- Multiply by your deposit to get the maturity amount.
Worked example: ₹1,00,000 for 2 years at an assumed 7%
Deposit
₹1,00,000
Assumed nominal rate
7% a year
Compounding
Quarterly (4 times a year)
Tenure
2 years
Maturity amount
₹1,14,888
Interest earned about ₹14,888. Calculation: ₹1,00,000 × (1 + 0.07 ÷ 4)^8.
The effective annual yield of 7% compounded quarterly is (1 + 0.07 ÷ 4)^4 − 1 = 7.19%. That is why a cumulative deposit earns a little more than the quoted 7% suggests.
Effective yield is the fair way to compare offers. Imagine two assumed offers: one pays 7.2% compounded quarterly, the other pays 7.3% once a year with no compounding. The first has an effective yield of (1 + 0.072 ÷ 4)^4 − 1 = 7.40%, so it beats the second despite the lower headline number.
| Compounding | Periods a year | Maturity amount | Interest earned |
|---|---|---|---|
| Annually | 1 | ₹1,14,490 | ₹14,490 |
| Half-yearly | 2 | ₹1,14,752 | ₹14,752 |
| Quarterly | 4 | ₹1,14,888 | ₹14,888 |
| Monthly | 12 | ₹1,14,981 | ₹14,981 |
Tenure also changes the result, as the next table shows.
| Tenure | Maturity amount | Interest earned |
|---|---|---|
| 1 year | ₹1,07,186 | ₹7,186 |
| 2 years | ₹1,14,888 | ₹14,888 |
| 3 years | ₹1,23,144 | ₹23,144 |
| 5 years | ₹1,41,478 | ₹41,478 |
| 10 years | ₹2,00,160 | ₹1,00,160 |
The interest earned does not grow in a straight line. Moving from 5 to 10 years does not merely double the interest (₹41,478 against ₹1,00,160), because the later years compound a bigger balance.
Interest rates move, so the figure for one tenure today is not a promise for the same tenure next year. If you expect to need part of the money early, a shorter tenure or a ladder of several deposits is easier to manage.
Longer tenures also lock your money in. Choose a tenure that matches when you will need the money, not simply the one that looks best on a table.
Payout FD: how much interest you receive each period
- P:
- Amount deposited
- r:
- Annual interest rate as a decimal
- n:
- Payouts per year: 12 monthly, 4 quarterly, 2 half-yearly, 1 yearly
For ₹10,00,000 at an assumed 7%, a payout FD pays about ₹5,833 a month, ₹17,500 a quarter, ₹35,000 half-yearly or ₹70,000 a year. The yearly total is the same; only the timing differs.
Banks often quote a slightly lower rate for more frequent payouts, because you receive the money sooner. Confirm the exact figure for your option before you decide.
Payout versus cumulative: what you give up and what you gain
| Feature | Cumulative FD | Payout FD |
|---|---|---|
| Interest | Added to the deposit and paid at maturity | Paid out monthly, quarterly or yearly |
| Maturity amount | Higher, because interest compounds | Original principal only |
| Best for | Building a fixed sum for a goal | Regular income, such as a retirement top-up |
| Interest reinvestment | Automatic, inside the deposit | Your decision, outside the deposit |
Compare the totals over three years on ₹10,00,000 at an assumed 7%. The cumulative deposit compounds to about ₹12,31,439 at maturity, which is ₹2,31,439 of interest. The payout option returns ₹2,10,000 of interest across three years, plus your ₹10,00,000 at the end.
The difference, about ₹21,439, is the value of compounding. You could reduce that gap by reinvesting each payout, but that depends on what you earn on the reinvested money.
Sizing a payout deposit works backwards from the income you want. To receive ₹20,000 a month from interest at an assumed 7%, you need a deposit of ₹20,000 × 12 ÷ 0.07 = ₹34,28,571. A lower rate means a larger deposit, so test the target at a couple of rates before committing.
Remember that taxes and inflation reduce what the interest is worth. A 7% payout on a deposit does not mean 7% extra spending power if prices rise by a similar amount.
Keep the tenure in mind too. When the deposit matures, you will renew at whatever rates apply then, so the income is not fixed beyond the term you have locked in.
Mistakes and checks before you book an FD
- Treating an assumed or old rate as today's offer. Rates change, so confirm the current rate with the bank.
- Comparing nominal rates for different compounding or payout frequencies. Compare effective yields.
- Ignoring premature-withdrawal terms. Closing early usually attracts a lower rate or a penalty.
- Forgetting tax. Interest is taxable under your income-tax slab, and tax may be deducted at source above a threshold set by the rules; check the current position.
- Putting all savings into one FD with one maturity date.
- Comparing offers by the headline rate alone. Convert to an effective yield first, as shown above.
Early closure shows why terms matter. Suppose the ₹1,00,000 deposit is closed after one year and the bank pays the one-year rate less 1 percentage point. At an assumed 6.5% for one year, that means 5.5%, so you would receive about ₹1,05,614 instead of the maturity amount you were aiming for. These are assumed figures; read your bank's premature-withdrawal terms.
For the step-by-step formula for cumulative and simple payout interest, the fixed deposit interest formula guide on this site covers the same mechanics. The simple interest and compound interest guide explains the compounding effect in more depth.
Common questions
How is fixed deposit interest calculated?
For a cumulative FD, maturity equals principal × (1 + rate ÷ m)^(m × years), where m is the compounding periods per year. For a payout FD, each payment is roughly principal × rate ÷ payouts per year.
What is the difference between cumulative and payout FD?
A cumulative FD adds interest to the deposit and pays everything at maturity, so it grows by compounding. A payout FD pays interest out regularly and returns only the principal at the end.
How much will ₹1,00,000 grow to in an FD?
At an assumed 7% compounded quarterly for two years, ₹1,00,000 grows to about ₹1,14,888. The actual figure depends on your bank's rate, compounding method and tenure, so check its rate card.
Is quarterly compounding better than annual compounding in an FD?
Yes, slightly. At the same nominal rate, quarterly compounding adds interest sooner and so gives a higher maturity amount. For ₹1,00,000 at an assumed 7% over two years, the extra is about ₹398.
Which is better for regular income, cumulative or payout FD?
A payout FD, because interest is paid to you monthly or quarterly. If you do not need the income right away, a cumulative FD usually gives a higher maturity amount through compounding.
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