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Investment · FINANCIAL TOOLS

Recurring Deposit Calculator

Work out an RD maturity value using the quarterly compounding convention banks actually apply to monthly deposits.

Understand the calculation

Calculation logic, formula, example and guardrails behind the estimate.

How it works

Each monthly deposit earns from the month it is made until maturity, so the first deposit earns for the whole term and the last for one month. The total is the sum of every deposit compounded for its own remaining period.

The rate handling is where care is needed. Recurring deposits compound quarterly, so the monthly rate is the one that compounds up to the quarterly rate — the cube root of it — rather than the annual rate divided by twelve. At 6.7% that is 0.555242% a month against 0.558333%, and applying the wrong one inflates a five-year maturity value.

More detail

Getting that right is what makes ₹5,000 a month for sixty months at 6.7% land in the range published post office maturity tables quote. The frequency scenario above shows how much the convention itself is worth.

The schedule groups deposits by year so you can see interest overtaking the pace of the deposits, which is the point at which a recurring deposit starts working for you rather than merely holding your money.

To deposit one sum instead of saving monthly, use the fixed deposit calculator.

For the market-linked version of the same monthly habit, see the SIP calculator.

To work out what you can commit each month, try the savings rate calculator.

Formula

i = (1 + r/n)^(n/12) − 1; M = D × [((1 + i)^m − 1) ÷ i] × (1 + i)

The first expression is the one that matters and the one usually skipped. It converts the scheme's compounding rate into the monthly rate that is consistent with it, so the annuity formula that follows uses a rate the bank would recognise.

M
Value at maturity.
D
Deposit made each month.
r
Advertised annual rate, as a decimal.
n
Compounding periods a year — 4 for most RDs.
i
Monthly rate consistent with that compounding.
m
Number of monthly deposits.
Worked example

₹5,000 deposited every month for sixty months into a post office recurring deposit at the current 6.7%.

  1. 01Quarterly rate6.7% ÷ 4 = 1.675%
  2. 02Monthly rate1.01675^(1/3) − 1 = 0.555242%
  3. 03Total deposited₹3,00,000
  4. 04Value at maturityabout ₹3,56,800
  5. 05Interest earnedabout ₹56,800
  6. 06Effective annual rate6.870%

The interest is close to 19% of the total deposited over five years, which is what a modest rate does when each instalment has an average of two and a half years to work. Had the monthly rate been taken as 6.7% ÷ 12, the maturity value would have come out several hundred rupees higher than the post office will actually pay.

Frequently asked questions

Common questions about the recurring deposit calculator and the assumptions behind it.

Disclaimer

This calculator is provided for general information and planning only. It is not investment, tax or legal advice, and it does not take your personal circumstances into account. Outputs are estimates based on the assumptions stated on this page, exclude taxes and charges unless said otherwise, and market-linked returns are not guaranteed — the value of investments can fall as well as rise. Lending terms, rates and eligibility are decided by the lender. For advice on your own situation, speak to a qualified professional, several of whom you can consult on Finvestalk.