PPF Calculator
Finance & InvestmentCalculate PPF maturity amount and total interest on yearly deposits. Uses current 7.1% p.a. rate with annual compounding for 15–50 year projections.
Maturity Amount
Corpus Breakdown
How your investment grows over time
What is a PPF?
The PPF Calculator computes the maturity amount, total interest earned, and total amount invested for a Public Provident Fund account over any investment horizon. PPF (Public Provident Fund) is a government-backed, long-term savings-cum-investment scheme introduced in India in 1968. It is one of the most widely held investment instruments in the country — not because of the highest returns, but because of its unbeatable combination of guaranteed returns, EEE tax status, and sovereign guarantee backed by the Government of India.
The core PPF mechanic is straightforward: you deposit between ₹500 and ₹1,50,000 each financial year, the government pays interest at a rate reviewed quarterly (currently 7.1% p.a.), and after 15 years your entire maturity amount — principal plus all accumulated interest — is completely tax-free. There is no TDS, no capital gains tax, and the annual contributions qualify for Section 80C deduction up to ₹1.5 lakh per year. This triple exemption — contributions deductible, interest exempt, maturity tax-free — is called EEE status and is the rarest and most powerful tax classification in Indian income tax law.
The calculator uses the annuity-due formula, which assumes contributions are made at the beginning of each financial year, earning interest for the full year. This is the standard PPF projection methodology and produces numbers consistent with what you see on bank and post office PPF calculators. For a ₹1,50,000 annual deposit at 7.1% over the standard 15-year lock-in, the maturity amount is approximately ₹40.68 lakh — against a total investment of ₹22.5 lakh, generating over ₹18 lakh in tax-free interest.
The reverse mode is particularly useful for goal-based planning: if you know you want ₹50 lakh tax-free after 15 years, the calculator tells you exactly how much to deposit each year. This turns a vague long-term goal into a concrete, actionable monthly saving figure. For those planning retirement, compare the PPF projection alongside the NPS Calculator to understand how each instrument contributes to your overall retirement corpus.
How to use this PPF calculator
Enter your Yearly Investment — the amount you plan to deposit in your PPF account each financial year. This must be between ₹500 and ₹1,50,000. Use the slider to quickly model different annual commitment levels. Most investors target ₹1,50,000 to maximise the 80C deduction.
Set the Interest Rate — the default of 7.1% reflects the current government-set rate. If you want to model a conservative scenario (in case the rate is reduced in future reviews), lower it to 6.5–7%. For an optimistic scenario, try 7.5–8% to see the upside. Use the slider to explore the full sensitivity range.
Choose your Investment Period — 15 years is the mandatory minimum. Move the slider to 20, 25, or 30 years if you plan to extend the account after the initial lock-in. Even without fresh deposits after year 15, the balance continues to earn interest — so a 20-year scenario may represent 15 years of contributions plus 5 years of passive growth.
Read the outputs — the Maturity Amount shows your projected tax-free corpus, Total Invested shows your actual outlay, and Total Interest Earned shows the wealth added by compounding. The pie chart visualises the invested vs gains split.
Switch to Reverse Mode for goal-based planning — click the reverse toggle, enter your target Maturity Amount, keep the interest rate and investment period, and the calculator tells you the yearly deposit required. Check whether the required deposit is within the ₹500–₹1,50,000 range. If not, either extend the tenure or use the SIP Calculator to model the additional corpus needed from equity investments.
Compare scenarios by adjusting tenure — slide from 15 to 25 years and observe how the maturity amount changes. The dramatic jump between 20 and 25 years illustrates exactly why financial planners recommend not withdrawing from PPF at the 15-year mark unless there is a pressing need.
Formula & Methodology
The PPF Calculator uses the annuity-due formula — deposits are assumed to be made at the beginning of each financial year, which means each deposit earns interest for the full year it is made. Formula: FV = P × ((1 + r)^n − 1) ÷ r × (1 + r) Variable definitions: - FV = Future Value (Maturity Amount) - P = Yearly Investment (₹) - r = Annual Interest Rate ÷ 100 (e.g. 7.1% → 0.071) - n = Investment Period in years - ^ = exponentiation (power) Reverse formula (to find required yearly deposit for a target corpus): P = FV × r ÷ (((1 + r)^n − 1) × (1 + r)) Worked example: Yearly investment: ₹1,50,000 | Interest rate: 7.1% | Period: 15 years - r = 7.1 ÷ 100 = 0.071 - n = 15 - (1.071)^15 = 2.8019 - ((2.8019 − 1) ÷ 0.071) × (1.071) = (1.8019 ÷ 0.071) × 1.071 = 25.3789 × 1.071 = 27.18 - Maturity Amount = ₹1,50,000 × 27.18 = ₹40,77,000 (approx.) - Total Invested = ₹1,50,000 × 15 = ₹22,50,000 - Total Interest Earned = ₹40,77,000 − ₹22,50,000 = ₹18,27,000 Reverse example: Target maturity: ₹50 lakh | Interest rate: 7.1% | Period: 15 years P = ₹50,00,000 × 0.071 ÷ ((2.8019 − 1) × 1.071) = ₹3,55,000 ÷ 1.9298 = ₹1,84,000 per year Since PPF allows a maximum of ₹1,50,000 per year, a ₹50 lakh target in 15 years is not achievable through PPF alone at 7.1%. You would need to extend to 17–18 years, or supplement with equity investments via SIP. Use the CAGR Calculator to model what additional equity return is needed to bridge the gap. Key assumptions: - Annual compounding (interest computed monthly, credited on 31st March) - Deposits assumed at the beginning of each financial year (annuity-due) - Interest rate held constant throughout the tenure (in reality, the government reviews quarterly) - No account for partial withdrawals, loans against PPF, or account inactivity penalties - Tax benefit of 80C deduction and tax-free maturity are not quantified in the outputs (they improve the effective return but depend on individual tax slab)