PPF Calculator
Calculators · Added 14 August 2026
Enter what you deposit each financial year, the rate currently notified and how long you intend to run the account, and this calculator projects the balance year by year to maturity. The statutory minimum and maximum deposits are enforced, because a figure calculated on an amount the scheme will not accept is worse than no figure at all.
How to use the ppf calculator
- 1Enter your yearly deposit. The scheme requires at least ₹500 a year to stay active and caps contributions at ₹1,50,000 per financial year.
- 2Enter the current interest rate. It is notified by the government every quarter, so check the present figure rather than relying on the placeholder.
- 3Set the period. The account runs for 15 years and can then be extended in blocks of five.
- 4Press Calculate to see the maturity value and the split between deposits and interest.
- 5Open the year-by-year table to see the opening balance, deposit, interest and closing balance for each year.
Examples
The maximum deposit over a full term
- Input
- ₹1,50,000 a year at 7.1% for 15 years
- Result
- ₹40,68,209 — ₹22,50,000 deposited and ₹18,18,209 of interest
Interest is around 45% of the final balance. Almost all of it accrues in the second half of the term.
A modest but consistent account
- Input
- ₹50,000 a year at 7.1% for 15 years
- Result
- ₹13,56,070 — ₹7,50,000 deposited and ₹6,06,070 of interest
The proportions are identical to the example above. PPF scales linearly with the deposit.
Extending beyond fifteen years
- Input
- ₹1,50,000 a year at 7.1% for 25 years
- Result
- ₹1,03,08,015
Ten more years roughly two and a half times the balance. The extension blocks are where compounding does its heaviest work.
About the ppf calculator
How PPF interest actually accrues
The rule that catches people is the monthly balance rule. Interest is computed on the lowest balance in the account between the 5th and the final day of each month, then credited once at the end of the financial year. A deposit made on the 4th counts for that month; the same deposit made on the 6th earns nothing until the following month.
Over a single year the difference is small. Over a fifteen-year account funded late every year, it compounds into a meaningful gap — enough that the timing of the deposit is a larger decision than most account holders realise. The projections here assume the whole year's contribution lands at the start of the financial year, which is the best case and the standard published assumption.
The compounding itself is annual, not monthly. Interest credited at the end of one year becomes part of the balance the next year earns on, and that is the whole mechanism. There is nothing exotic in the arithmetic; the scheme's advantages lie elsewhere.
Why the last five years dominate
Look at the year-by-year table and the shape is unmistakable. Early years are almost entirely deposits with a thin layer of interest. Somewhere around year nine or ten the annual interest credit begins to rival the annual deposit, and by the final years the account is earning substantially more each year than the holder is putting in.
This is the ordinary behaviour of compounding on a growing base, but PPF makes it unusually visible because the deposit is capped. The contribution cannot grow, so every increase in the annual interest credit comes purely from the balance. It is also the strongest argument for not closing an account at fifteen years if the money is not needed: the extension blocks begin exactly where the curve is steepest.
The corresponding warning is that the early years feel unrewarding, and they are supposed to. An account three years old that has earned a fraction of what was paid in is not underperforming; it is at the part of the curve where the deposits dominate and the interest has had almost nothing to work on.
Frequently asked questions
Why does the calculator make me enter the rate?
When should I deposit to earn the most?
What are the deposit limits?
Can I withdraw before fifteen years?
Why does the projection assume one rate for the whole period?
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