RD Calculator - Recurring Deposit

Find the maturity value of a bank recurring deposit (RD). Enter your monthly instalment, annual interest rate, and tenure to see the maturity amount, total deposited, and interest earned under standard quarterly compounding.

Quick Facts

Formula
M = R x [(1+i)^n - 1] / (1 - (1+i)^(-1/3))
i is the quarterly rate (annual rate / 400); n is the number of quarters (tenure in months / 3).
Model
Quarterly compounding on monthly instalments
Nearly all banks compound RD interest quarterly, matching their fixed-deposit convention, even though you deposit monthly.

Your Results

Calculated
Maturity value
-
Total payout at the end of the tenure
Total deposited
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Sum of all monthly instalments
Interest earned
-
Maturity value minus total deposited
Interest yield
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Interest as % of total deposited

Ready

Enter your monthly deposit, annual interest rate, and tenure, then press Calculate.

How the RD Calculator works

A recurring deposit (RD) is a bank savings product where you deposit a fixed amount every month for a chosen tenure, and the bank pays interest on the growing balance. Unlike a lump-sum fixed deposit, each monthly instalment earns interest only from the date it is deposited, so the calculation has to account for money entering the account at different times. Nearly all banks compound RD interest quarterly, matching their fixed-deposit convention, even though the customer deposits every month.

The formula

For a monthly deposit R, an annual interest rate r (as a percentage), and a tenure of t months, the standard recurring deposit maturity formula is:

M = R x [(1 + i)n − 1] / (1 − (1 + i)−1/3)

where i = r / 400 is the quarterly interest rate (the annual rate divided by 4 quarters and by 100 to convert from a percentage), and n = t / 3 is the number of quarters in the tenure. The −1/3 exponent in the denominator spreads each quarter's compounding evenly across the three monthly instalments that land inside it. This is the formula used by most Indian banks and post-office recurring deposit calculators, and it reduces cleanly to R × t (no interest) when the rate is 0%.

Worked example

Deposit $5,000 every month for 12 months at 6.5% annual interest. The quarterly rate is i = 6.5 / 400 = 0.01625 and n = 12 / 3 = 4 quarters. Plugging into the formula gives a maturity value of roughly $62,143. Total deposits over the year are $60,000, so the account earns about $2,143 in interest — noticeably less than a $60,000 lump sum would earn at the same rate, because most of the money was only in the account for part of the year.

What moves the maturity value most

  • Tenure: longer tenures let both the compounding and the average time-in-account grow, so the interest share of the total grows faster than the tenure itself.
  • Interest rate: because the money is deposited gradually, an RD is less sensitive to rate changes than a fixed deposit of the same total size — but the effect still compounds over long tenures.
  • Deposit amount: maturity value scales linearly with the monthly deposit; doubling the instalment exactly doubles both the total deposited and the interest earned.

Assumptions and limits

This calculator assumes interest compounds quarterly and that deposits are made on time every month for the full tenure — missed or late instalments, penalty clauses, and premature-withdrawal reductions are not modeled, since these vary by bank. The result is a pre-tax maturity value; interest earned on an RD is generally taxable income, and some banks withhold tax at source once interest crosses a threshold set by local rules. Check your bank's specific terms and consult a tax professional for guidance on your situation — this tool performs the arithmetic only and is not financial or tax advice.

Frequently Asked Questions

How is the RD maturity value calculated?
The calculator uses the standard recurring deposit formula: M = R x [(1+i)^n - 1] / (1 - (1+i)^(-1/3)), where R is the monthly deposit, i is the quarterly interest rate (annual rate divided by 400), and n is the number of quarters (tenure in months divided by 3). This reflects the near-universal bank convention of compounding RD interest quarterly even though deposits are made monthly.
Why is RD interest compounded quarterly instead of monthly?
Banks that offer recurring deposit accounts almost always compound interest once per quarter, matching how they compound fixed deposits, even though the customer deposits money every month. Each monthly instalment earns interest from the date it is deposited until maturity, and the formula distributes that interest evenly across the three monthly instalments that fall inside each quarter.
What happens if the tenure is not a multiple of 3 months?
The formula still works because n (tenure in months divided by 3) does not need to be a whole number - a 10-month RD simply uses n = 3.33 quarters. Most banks nonetheless restrict RD tenures to whole months between 6 and 120, so check your bank's specific rules before opening an account.
Is the interest earned on a recurring deposit taxable?
In most jurisdictions, interest earned on a recurring deposit is treated as taxable income and banks may withhold tax at source once interest crosses a threshold set by local tax rules. This calculator reports the pre-tax maturity value only; consult a tax professional or your bank for the exact treatment that applies to you.