Post Office PPF Calculator – Public Provident Fund Maturity & Interest (2026)
Find out how much your PPF account will grow to, and see exactly how that number is calculated: monthly rate, interest for each year, compounding and the final maturity value, all worked out step by step.
Rate: 7.1% p.a. (Oct–Dec 2026)Tax-free (EEE)Updated 14 Nov 2026
PPF Calculator
Your PPF result
How your PPF result was calculated, step by step
The steps below update with your inputs, so you can follow each rupee from your deposit to the maturity amount.
Year-by-year growth table
Every year: Closing balance = Opening balance + Deposits + Interest. The closing balance becomes next year’s opening balance, which is how PPF compounds.
| Year | Opening balance | Deposit | Interest earned | Closing balance |
|---|
What is PPF (Public Provident Fund)?
The Public Provident Fund (PPF) is a long-term, government-backed savings scheme in India, available at post offices and authorised banks. You deposit money regularly, it earns a fixed rate of interest set by the Government every quarter, and after 15 years you receive the whole balance, with no tax on the interest or the maturity amount.
A PPF calculator estimates that final amount. Instead of only giving you a number, this one shows the monthly interest rate, the interest added each year and how the balance compounds, so you can verify the result or reproduce it by hand.
PPF at a glance
| Interest rate | 7.1% per annum for October–December 2026 (reviewed every quarter by the Ministry of Finance) |
| Compounding | Interest is worked out monthly and compounded annually, credited on 31 March |
| Tenure | 15 years, extendable in blocks of 5 years |
| Deposit limits | ₹500 minimum and ₹1,50,000 maximum per financial year |
| Tax treatment | EEE: deduction under Section 80C (old regime), tax-free interest, tax-free maturity |
| Who can open | Resident Indian individuals (one account each); guardians can open for minors. New accounts for NRIs are not allowed. |
| Where | Post offices and authorised banks |
| Loan / partial withdrawal | Loan from the 3rd to 6th financial year; partial withdrawal from the 7th financial year |
PPF calculation formula
PPF follows two rules: interest is calculated monthly on the eligible balance, and it is credited once a year on 31 March. That gives a year-by-year formula that works for any deposit pattern:
Monthly interest = Eligible balance × (r ÷ 12)Yearly interest = Sum of the 12 monthly interest amountsClosing balance = Opening balance + Deposits + Yearly interest
Here r is the annual rate as a decimal (7.1% = 0.071) and the eligible balance is the lowest balance in the account between the 5th and the end of the month.
Shortcut when you deposit once a year by 5 April
If you deposit the same amount P by 5 April every year, each deposit earns interest for the full year and the maturity value has a closed form:
M = P × (1 + r) × [ ((1 + r)n − 1) ÷ r ]M = maturity amount, P = yearly deposit, r = annual rate as a decimal, n = number of years. This is a future value of an annuity-due. Because PPF rounds interest to the nearest rupee each year, the calculator’s table can differ from this shortcut by a few rupees.
PPF calculation example
Question: You deposit ₹1,50,000 on 5 April every year for 15 years at 7.1% p.a. What is the maturity amount?
- Year 1 interestThe deposit stays for all 12 months, so interest = 1,50,000 × 7.1% = ₹10,650. Closing balance = 1,50,000 + 10,650 = ₹1,60,650.
- Year 2 interestOpening ₹1,60,650 + new deposit ₹1,50,000 = ₹3,10,650. Interest = 3,10,650 × 7.1% = 22,056.15 ≈ ₹22,056. Closing = ₹3,32,706.
- Year 3 interest₹3,32,706 + ₹1,50,000 = ₹4,82,706. Interest = 4,82,706 × 7.1% ≈ ₹34,272. Closing = ₹5,16,978.
- Repeat to year 15Continuing the same way for 15 years gives a closing balance of ₹40,68,208.
- Check with the formula(1.071)15 ≈ 2.7980, so ((2.7980 − 1) ÷ 0.071) ≈ 25.3234. Then M = 1,50,000 × 1.071 × 25.3234 ≈ ₹40,68,209, matching within ₹1.
Answer: You invest ₹22,50,000 and earn about ₹18,18,208 in tax-free interest, for a maturity value of about ₹40.68 lakh.
More examples at 7.1% (assuming the rate never changes)
| Deposit | Tenure | Total invested | Interest earned | Maturity value |
|---|---|---|---|---|
| ₹1,50,000 / year (by 5 April) | 15 yrs | ₹22,50,000 | ₹18,18,208 | ₹40,68,208 |
| ₹1,50,000 / year (by 5 April) | 20 yrs | ₹30,00,000 | ₹36,58,287 | ₹66,58,287 |
| ₹1,50,000 / year (by 5 April) | 25 yrs | ₹37,50,000 | ₹65,58,012 | ₹1,03,08,012 |
| ₹1,50,000 / year (by 5 April) | 30 yrs | ₹45,00,000 | ₹1,09,50,907 | ₹1,54,50,907 |
| ₹50,000 / year (by 5 April) | 15 yrs | ₹7,50,000 | ₹6,06,070 | ₹13,56,070 |
| ₹5,000 / month | 15 yrs | ₹9,00,000 | ₹6,77,841 | ₹15,77,841 |
| ₹12,500 / month | 15 yrs | ₹22,50,000 | ₹16,94,600 | ₹39,44,600 |
| ₹1,50,000 / year deposited in December | 15 yrs | ₹22,50,000 | ₹16,38,411 | ₹38,88,411 |
What this shows: investing the same ₹1.5 lakh in April instead of December earns about ₹1.8 lakh more over 15 years, because of the 5th-of-the-month rule and the extra months of interest each year. Try it in the calculator above by changing the deposit month.