India finance

RD Calculator

See what a recurring deposit grows to, the maturity value and interest, from your monthly instalment, rate and tenure.

  • Free
  • No sign-up

Your recurring deposit

₹

deposited each month

%
yr

Enter your monthly instalment, rate and tenure to see the maturity value.

Worked example

With these example inputs:

  • Monthly instalment₹5,000
  • Interest rate7%
  • Tenure5 yr

Maturity value: ₹355,524

  • Starting amount₹0.00
  • Total contributions₹300,000
  • Total interest₹55,524
  • Total growth18.5%

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Building a deposit month by month

A recurring deposit accepts a fixed monthly sum at a rate fixed for the whole term. It suits regular income better than a lump-sum deposit, and it removes the decision about when to invest.

Each instalment earns interest only from the month it arrives, so the first payment earns for the full term and the last for barely a month.

The formula behind the number

Two things grow at once: the sum already invested, and each new contribution from the moment it arrives. Together they give:

balance = P(1 + i)^n + M × [(1 + i)^n − 1] / i

Here P is the opening balance, M the monthly contribution, i the monthly return and n the number of months. The second term is why contributions made early matter more than contributions made late: each one is multiplied by growth for every month it remains invested.

Worked example: ₹5,000 a month for 5 years at 7%

The calculator opens on ₹5,000 every month and nothing to start with, at 7% a year for 5 years.

  • Total paid in: ₹300,000
  • Ending balance: ₹357,965
  • Growth: ₹57,965, which is 19% of what you contributed

The growth is modest relative to the contributions, which is expected: the average rupee here has been invested for only half the term.

Why the second half does the heavy lifting

At the halfway point, after 2 years, the balance is ₹163,406 — around 46% of the final figure, not half of it.

YearPaid inGrowthBalance
1₹60,000₹1,963₹61,963
2₹120,000₹8,405₹128,405
3₹180,000₹19,651₹199,651
4₹240,000₹36,046₹276,046
5₹300,000₹57,965₹357,965

Compare this against a lump sum of the same total. The lump sum earns considerably more, because every rupee is invested for the full period.

What starting late costs

Delay by 1 year and, contributing at the same rate, you end with ₹276,046 instead of ₹357,965. That is ₹81,918 less for ₹60,000 of skipped contributions — the gap is the growth those early payments would have earned.

How sensitive is this to the return

The rate is an assumption, not a fact, so it is worth seeing the range. Two points higher gives ₹377,121; two points lower gives ₹340,030. Since instalments are staggered, a rate change part way through affects only the months that follow it on most products.

What this calculator leaves out

Tax on interest, the penalty for missing instalments, and the reduced rate applied if the deposit is closed early.

Recurring deposit against a lump sum

The same ₹300,000 placed as a single deposit at 7% for five years reaches about ₹424,000, against ₹355,500 here. The difference is not the rate — it is identical — but the time each rupee spends invested.

That does not make the recurring deposit worse. It is the right instrument when the money arrives monthly rather than all at once, which for most salaried savers is the actual situation.

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Frequently asked questions

How does an RD work?

You deposit a fixed amount every month for a set tenure. Interest is usually compounded quarterly, and the full maturity amount is paid at the end.

Can I change my monthly RD amount?

Usually the instalment is fixed for the tenure of an RD. To save a different amount you would typically open a separate recurring deposit.

What is a recurring deposit in simple terms?

A recurring deposit is a savings plan where you put in the same fixed amount every month for a set number of years, and it earns interest the whole time. At the end of the term you get back everything you paid in plus the interest it earned, which is called the maturity value. It is a simple, low-risk way to build a lump sum from small regular amounts. The longer you save and the higher the rate, the more interest you earn.

How does the tool work out the maturity value?

It grows your savings using compound interest, adding your instalments over time and letting the balance earn interest on itself. So a monthly instalment of 5,000 at 7 percent for 5 years grows to a maturity value of about 355,500, of which roughly 55,500 is interest. The tool compounds the balance each period and adds your next deposit. It also shows how much of the total is your own money and how much is interest.

What is not included here?

It assumes a fixed rate for the whole term and the same instalment every month, so changing either would change the result. It compounds quarterly and groups your monthly instalments into a per-quarter deposit, while a real recurring deposit credits each month separately, so the figure is a close estimate rather than an exact bank quote. It shows the gross maturity value and does not subtract any tax on the interest. Keep the instalment steady and treat the result as a before-tax projection.