RD Calculator
Calculate the maturity amount of your Recurring Deposit — with monthly compounding showing total invested, interest earned, and final corpus.
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How to use this calculator
- 1
Enter the fixed amount you will deposit every month.
- 2
Enter the annual interest rate offered by your bank.
- 3
Set the RD tenure in months (most RDs range from 6 months to 10 years).
- 4
The maturity amount includes your deposits plus compounded interest.
Frequently asked questions
What method does this RD calculator use?
This tool uses monthly compounding. The annual rate is divided by 12, and each monthly deposit is grown for the number of months it stays in the account: the first deposit for the full tenure and the last deposit for one month. The maturity amount is the sum of all those grown deposits, which is the same as treating every deposit as made at the start of its month.
Banks usually quote quarterly compounding, so will my bank’s figure match?
It may differ slightly. This tool compounds every month, while many banks describe their recurring deposits with quarterly compounding and their own rounding of instalments. The tool has no setting for quarterly compounding, so a bank’s maturity statement can come out a little different from the figure here even at the same headline rate.
Which interest rate is built in?
The rate field starts at 7% a year and carries no year or quarter label. Recurring deposit rates are set by each bank and revised from time to time, so there is no single figure the tool could track, and its starting value is not updated automatically. Enter the rate on your deposit receipt or the bank’s rate card, and let that document, the bank or a qualified chartered accountant decide the final figures.
What happens with a 0% rate or a cleared rate box?
A 0% rate, which is also what a cleared box becomes, is treated as 0%, so the maturity amount equals the deposits: ₹2,000 a month for 12 months returns ₹24,000 with ₹0 of interest. A negative rate is read as 0%. A deposit or tenure of zero or less returns a maturity amount of ₹0 instead of a table of lines.
Is there a minimum or maximum tenure?
The tool rounds the tenure to a whole number of months and accepts any positive value. It does not enforce the shortest or longest term of any bank, so very short or very long tenures will calculate even where no bank offers them. The tenure line in the result repeats the months used.
Why is the interest on a 12-month RD so much lower than the rate times the deposits?
Because each deposit is in the account for a different length of time. At 7% for 12 months with ₹5,000 a month, the tool shows ₹2,324 of interest on ₹60,000 deposited, not 7% of ₹60,000. On average the money is invested for only about half the year, and the “wealth gained” line is interest divided by total invested.
What is not included in the result?
Tax on the interest, tax deducted at source, penalties for a missed or late instalment, premature-closure rules, extra rates for senior citizens and any change of rate during the term are all outside this tool. It assumes every instalment is paid on time and the rate stays constant.
Recurring deposit maturity: how monthly instalments compound
Why a recurring deposit earns less than a lump sum at the same rate
A recurring deposit collects money in instalments, so only the first instalment earns interest for the whole term. The tool grows each instalment by (1 + rate ÷ 12) raised to the number of months it remains, then adds the pieces. That is why the interest on a one-year plan looks small beside the headline rate, and why the gap narrows as the term lengthens and early instalments get more time to grow.
Worked examples with the tool’s own output
The starting inputs of ₹5,000 a month at 7% for 24 months give a maturity amount of ₹1,29,154 on ₹1,20,000 invested, which is ₹9,154 of interest or 7.6% gained. A longer case of ₹10,000 a month at 6.5% for 60 months returns ₹7,10,568 on ₹6,00,000 invested, so ₹1,10,568 of interest and an 18.4% gain. Both figures were also reproduced with the closed-form annuity formula as a check on the loop.
How tenure changes the outcome for the same instalment
The table fixes the instalment at ₹5,000 and the rate at 7%, and changes only the number of months. The percentage gained rises faster than the tenure because every extra month adds interest to all the instalments already in the account.
| Tenure | Total invested | Maturity amount | Interest earned | Wealth gained |
|---|---|---|---|---|
| 12 months | ₹60,000 | ₹62,324 | ₹2,324 | 3.9% |
| 24 months | ₹1,20,000 | ₹1,29,154 | ₹9,154 | 7.6% |
| 36 months | ₹1,80,000 | ₹2,00,815 | ₹20,815 | 11.6% |
| 60 months | ₹3,00,000 | ₹3,60,053 | ₹60,053 | 20.0% |
Zero rates and unusual input
With a 0% rate the tool returns the plain sum of the instalments, for example ₹24,000 for ₹2,000 over 12 months. A negative rate is treated as 0%, tenure is rounded to whole months, and a zero deposit or zero tenure returns ₹0. None of these limits comes from a bank rule; they are the behaviour of this tool.
Where the tool and a bank statement can part ways
Banks set their own rate cards and often describe quarterly compounding, whereas the tool compounds monthly and applies one rate for the whole term. Interest tax, deduction at source and early-closure terms are not modelled. Because the rate field is a plain number that nobody updates for you, copy it from your own deposit documents and treat the result as an illustration of how instalments add up.
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Results are estimates for informational purposes only and do not constitute professional financial, medical, legal, or technical advice. Read full disclaimer →