FD Calculator for Fixed Deposit Maturity and Interest
An FD calculator converts the deposit amount, the contracted rate and the tenure into the maturity value the bank will actually credit. The detail that most online tables gloss over is compounding: Indian banks compound term deposit interest quarterly, so the amount you receive is higher than the nominal rate multiplied by the years.
As of September 2026 the RBI repo rate is 5.25% and scheduled bank deposit rates span a wide band, roughly 2.50% to 8.25% a year across all tenures from seven days to ten years, with the largest banks paying close to 6% to 7% on one to five year deposits for ordinary depositors. Small finance banks sit at the upper end of that range. Senior citizens are usually paid an extra 0.50% a year, and some banks add a further premium on longer tenures.
The calculator also matters for tax planning. Interest is taxed as income in the year it accrues, not only when the deposit matures, so a large cumulative FD can create a tax liability years before you see the money.
FD Calculator
Maturity value
₹7,16,130
on ₹5 lakh over 5 years
- Total interest earned7.25% compounded quarterly
- ₹2,16,130
- Effective annual yieldnominal 7.25%
- 7.45%
- Interest credited in the first yeartaxable in the year it accrues, not only at maturity
- ₹37,248
- Tenure20 compounding periods
- 5 years
- Total return on the deposit
- 43.23%
- The same deposit as a payout FD₹34,880 less interest
- ₹1,81,250
- Maturity net of 10% TDS on the interestTDS starts once interest crosses ₹50,000 in a year, ₹1,00,000 at 60 and above
- ₹6,94,517
- TDS is an advance collection at 10%; the interest itself is taxed at your slab rate, so a higher-slab depositor still has tax to pay.
- A premature withdrawal is repriced at the card rate for the period actually run, less a penalty of about 0.5% to 1%.
The formula
M = P × (1 + r ÷ n)^(n × t)
- P
- Principal deposited
- r
- Annual interest rate as a decimal, so 7.25% is 0.0725
- n
- Compounding frequency a year, which is 4 for the quarterly compounding Indian banks use
- t
- Tenure in years
- M
- Maturity value, principal plus compounded interest
For a non-cumulative deposit that pays interest out monthly, quarterly or annually, nothing compounds, so interest for the period is simply P × r × t.
How to calculate it
- 1
Pick the exact card rate for your tenure
Bank rate cards are tenure buckets, and the peak rate often sits on an odd tenure such as 444 or 555 days. Take the rate for the bucket your deposit actually falls into, and add the senior citizen premium only if the depositor is 60 or above on the date of the deposit.
- 2
Decide between cumulative and payout
A cumulative deposit reinvests the quarterly interest and pays everything at maturity, so it compounds. A payout deposit credits interest to your account each month or quarter, which does not compound and yields less in total, but gives you regular income.
- 3
Apply the quarterly compounding formula
Divide the annual rate by 4 to get the quarterly rate, multiply the tenure in years by 4 to get the number of quarters, raise (1 + quarterly rate) to that power and multiply by the principal.
- 4
Convert the nominal rate into an effective yield
The effective annual yield is (1 + r ÷ 4)^4 − 1. A nominal 7% compounded quarterly is an effective 7.19% a year, and 7.5% is an effective 7.71%. Compare deposits on effective yield, because a bank compounding monthly and one compounding quarterly are not offering the same thing at the same headline rate.
- 5
Deduct the tax on the interest
Interest is fully taxable at your slab rate and accrues year by year. Work out the interest credited in each financial year, not just the total at maturity, so the income is reported in the right year and matches your Form 26AS and AIS.
- 6
Model a premature exit before you lock in
If you may need the money early, recompute the maturity at the card rate for the period actually run, less the bank's penalty, which is commonly 0.5% to 1%. That figure, not the contracted one, is your realistic return.
Maturity value of ₹1,00,000 with quarterly compounding
| Tenure | At 6.5% | At 7% | At 7.5% |
|---|---|---|---|
| 1 year | ₹1,06,660 | ₹1,07,186 | ₹1,07,714 |
| 2 years | ₹1,13,764 | ₹1,14,888 | ₹1,16,022 |
| 3 years | ₹1,21,341 | ₹1,23,144 | ₹1,24,972 |
| 5 years | ₹1,38,042 | ₹1,41,478 | ₹1,44,995 |
| 10 years | ₹1,90,556 | ₹2,00,160 | ₹2,10,235 |
Worked example
- Deposit amount
- ₹5,00,000
- Contracted rate
- 7.25% a year, cumulative
- Tenure
- 5 years, compounded quarterly
- Quarterly rate = 0.0725 ÷ 4 = 0.018125
- Number of quarters = 4 × 5 = 20
- (1 + 0.018125)^20 = 1.4322606
- M = 5,00,000 × 1.4322606 = ₹7,16,130, so interest = ₹2,16,130
- Effective annual yield = (1.018125)^4 − 1 = 7.45%
- The same deposit as a quarterly payout FD pays ₹9,063 every quarter, ₹1,81,250 over five years, which is ₹34,880 less than the cumulative version
Maturity value = ₹7,16,130 on a ₹5,00,000 deposit, an effective yield of 7.45%
Frequently asked questions
Sources
Rates and rules on this page come from the following. This is a working aid, not professional advice: confirm anything material with your Chartered Accountant before you act on it.
Stop re-keying these figures
Aalekh runs this calculation on your actual client data, pulls the underlying ledgers straight from Tally, and carries the result through to the financial statements and the return.
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