RD Calculator

Estimate the maturity of a recurring deposit from a monthly amount, rate and term — instantly in your browser. It uses a simple-interest approximation.

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Quick Answer

Enter your monthly deposit, the interest rate and the term in years, and the tool estimates the maturity amount of a recurring deposit, next to the total you will have deposited. It uses a simple-interest approximation, where each deposit earns interest for its remaining months. Banks usually compound RDs quarterly, so the actual maturity is a little different. It runs entirely in your browser; nothing is uploaded.

What the RD Calculator Does

This tool estimates what a recurring deposit will be worth at maturity. You pay in the same amount every month, each instalment earns interest for the time it stays in the account, and the tool adds it all up to a maturity figure, shown beside the total you deposit.

It is the quick way to see roughly how much an RD will return, compare different monthly amounts or terms, and understand how much of the maturity is interest versus your own deposits.

How It Works

In a recurring deposit, the first instalment earns interest for the full term and the last for just one month. The tool uses a simple-interest approximation: it works out the interest each deposit earns over its remaining months and sums them with the deposits.

That gives a maturity value of the total deposited plus the accumulated interest. The total invested is simply the monthly amount times the number of months, so the difference between the two is the interest the RD earns.

Methodology

  1. Read the inputs. Take the monthly deposit, the interest rate and the term in years.
  2. Count the months. Multiply the years by twelve for the number of instalments.
  3. Add the interest. Apply simple interest to each deposit for its remaining months and sum it.
  4. Show maturity and invested. Display the approximate maturity and the total amount deposited.

RD maturity (simple-interest approximation)

n = years × 12 (months / instalments) maturity ≈ M × n × (1 + (r ÷ 100) × (n + 1) ÷ 24) total invested = M × n (M = monthly deposit, r = annual rate %)
Worked example
₹5,000/month at 7% for 5 years → maturity ≈ ₹3,53,375 · invested ₹3,00,000

This is a simple-interest approximation. Banks generally compound recurring deposits quarterly, so the actual maturity is usually a little higher than this estimate.

Assumptions

  • Interest is applied as a simple-interest approximation; real banks compound recurring deposits quarterly, so the actual maturity differs slightly.
  • The interest rate is fixed for the whole term, and a deposit is made every month without a miss.
  • The maturity is gross — before any tax such as TDS, which a bank may deduct on the interest earned.

Standards & references

  • Recurring deposit — A savings product where you deposit a fixed amount every month for a set term and receive the principal plus interest at maturity. The interest rate is usually fixed when you open the RD.
  • Simple-interest approximation — Each instalment is credited interest for the months it remains in the account. Summing those gives a close estimate, though it is not the bank's exact compounding method.
  • Banks compound quarterly — Most banks calculate RD interest with quarterly compounding, like a fixed deposit. That makes the real maturity a little higher than a simple-interest estimate.

Accuracy & Limitations

The estimate is a good, close figure for planning: it captures how each monthly deposit earns interest for a decreasing number of months and sums to a realistic maturity.

It is a simple-interest approximation, not the bank's exact method. Because banks usually compound quarterly, the actual maturity is typically a little higher than this estimate. Use it as a guide and confirm the exact figure with your bank.

It assumes a fixed rate and an unbroken run of monthly deposits. A missed deposit, a penalty, or a rate change would alter the real maturity, none of which the estimate models.

The maturity is before tax. Interest on a recurring deposit is taxable and banks may deduct TDS, so your take-home maturity can be lower than the gross figure shown.

Real-World Use Cases

Estimating an RD return

See roughly what a recurring deposit will mature to.

Comparing amounts or terms

Try different monthly deposits and durations.

Planning savings

Work out a monthly amount to reach a goal.

Seeing the interest earned

Compare maturity against the total deposited.

When to use it — and when not to

Good for

  • Estimating a recurring deposit's maturity
  • Comparing monthly amounts and terms
  • A quick savings projection
  • Seeing interest versus deposits

Not the best choice for

  • The exact bank figure (they compound quarterly)
  • After-tax (post-TDS) maturity
  • RDs with missed deposits or penalties
  • Variable or changing interest rates

For the exact maturity, use your bank's own RD calculator, which applies its quarterly compounding. For the after-tax amount, subtract the applicable tax on the interest. This tool gives a close, gross estimate.

Frequently Asked Questions

How accurate is the maturity figure?
It is a close estimate using simple interest. Banks usually compound recurring deposits quarterly, so the real maturity is typically a little higher. Use this as a guide and confirm with your bank for the exact amount.
Why do banks get a slightly different number?
Because most banks compound RD interest quarterly, like a fixed deposit, while this tool uses a simpler interest calculation. Quarterly compounding adds a little more, so the bank's figure is usually marginally higher.
What is the total invested?
Your monthly deposit times the number of months. For ₹5,000 a month over five years that is sixty deposits, or ₹3,00,000, and the maturity above that is the interest earned.
Is the maturity before or after tax?
Before tax. Interest on a recurring deposit is taxable and the bank may deduct TDS, so your actual take-home maturity can be lower than the gross figure shown.
Does it assume I never miss a deposit?
Yes. It assumes a deposit every month at a fixed rate. A missed instalment or a penalty would change the real maturity, which the estimate does not account for.
How is an RD different from a fixed deposit?
A fixed deposit is a single lump sum left for a term; a recurring deposit is a fixed amount paid in every month. The RD suits regular saving, while the FD suits a one-time amount.
Can the interest rate change during the term?
The rate is usually locked when you open the RD and stays fixed for the term. This tool assumes a fixed rate; if your product has a variable rate, the maturity would differ.
How do I reach a target maturity?
Adjust the monthly deposit, rate or term until the estimated maturity meets your goal. Remember the figure is gross, so aim a little higher to allow for tax on the interest.
Does a higher rate or longer term help more?
Both increase the maturity, but a longer term compounds the effect, since early deposits earn interest for many more months. Compare a few combinations to see which suits your goal.
What currency does it use?
The example uses rupees, but the calculation is just numbers, so it works for any currency. Only the figures matter, not the symbol.
Is my data uploaded?
No. The calculation runs entirely in your browser. Nothing is sent to a server, so your figures stay on your device.
Why is it called an approximation?
Because it uses a simple-interest method rather than the bank's exact quarterly compounding. It is close enough for planning, but the label is a reminder that the bank's maturity will differ slightly.

References

Estimates recurring-deposit maturity with a simple-interest approximation; honest that banks compound RDs quarterly, so the actual maturity differs slightly from this figure.

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