Retirement Calculator
Project the retirement corpus a monthly investment could build.
Estimate what a monthly SIP could grow to: the future value of a regular investment, in rupees, recalculated as you type.
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Enter a monthly amount, an expected annual return and a number of years, and it estimates the future value, total invested and likely gains of a Systematic Investment Plan. ₹5,000 a month at 12% for 10 years projects to about ₹11.6 lakh on ₹6 lakh invested. It uses the annuity-due formula, which assumes each contribution goes in at the start of the month, and recalculates in your browser as you type.
Put in a monthly investment, an expected annual return and a number of years, and the tool projects the future value, how much you'll have put in, and the estimated gains on top. It works in rupees and updates as you type.
A SIP means investing a fixed sum every month into a mutual fund. People like it for the discipline and for rupee-cost averaging: a fixed amount buys more units when prices dip and fewer when they rise. The calculator projects the compounded result at a steady assumed return.
It converts your inputs to a monthly rate (the annual return divided by 12) and a number of months (years times 12), then applies the future-value formula for an annuity due, which compounds each monthly contribution to the end of the term.
Total invested is the monthly amount times the number of months, and estimated returns are the projected future value minus what you put in.
FV = M × ((1 + i)^n − 1) ÷ i × (1 + i)
M = monthly amount, i = monthly rate (annual ÷ 12), n = months
Invested = M × n, Returns = FV − Invested₹5,000/month at 12% p.a. for 10 years (i = 0.01, n = 120): FV ≈ ₹11,61,695 on ₹6,00,000 investedThe extra ≈ ₹5,61,695 is the projected growth at a steady 12%The trailing × (1 + i) makes it an annuity due: each month's money is assumed to go in at the start of the period, which is how SIPs are usually modelled. Real returns change from year to year; this assumes a constant rate.
| Inputs | Monthly amount, expected return % p.a., years |
|---|---|
| Outputs | Future value, invested, estimated returns |
| Model | Annuity due (start of month) |
| Currency | Rupees (₹) |
| Formula | FV = M × ((1+i)ⁿ−1)/i × (1+i) |
| Where it runs | In your browser, live |
This is an estimate at one constant return. Real mutual-fund returns swing from year to year, so the actual outcome will differ, sometimes sharply, especially over shorter periods.
The figure is gross. It doesn't subtract the fund's expense ratio, any exit load or capital-gains tax, and each of those reduces what you actually keep.
Inflation isn't applied, so ₹11.6 lakh in ten years won't buy what ₹11.6 lakh buys today.
It assumes you never miss or change a contribution. A step-up SIP, a pause, or a market dip at the wrong moment all change the real result.
Find the monthly amount that could reach a target over your horizon.
See how the outcome shifts with different returns or durations.
Split a plan into what you contribute and what growth might add.
See how steady monthly investing compounds over years.
Investing a lump sum once? Use the compound interest calculator. A bank recurring deposit? Use the RD calculator. This is a gross projection, so subtract fund costs and tax for a realistic figure.
The projection uses the annuity-due formula (contributions at the start of each month) at one constant return. It is a gross figure before fund costs, tax and inflation, and real markets won't match it year to year.
Project the retirement corpus a monthly investment could build.
Enter what you put in, what it is worth now and how many years you held it. The calculator gives the annual CAGR behind that growth, with the total gain and total return beside it.
See what a lump sum grows to with compound interest. Pick how often interest is added (yearly, quarterly, monthly or daily) and the rupee figures update as you type.
Estimate a fixed-deposit maturity with quarterly compounding, the convention most Indian banks use. Works in rupees and updates as you type.
Estimate what a recurring deposit will mature to from the monthly amount, rate and term. The estimate uses a simple-interest approximation.
Tax for 2026-27 under both regimes, slab by slab, with the ₹12 lakh rebate and its marginal relief, employer NPS, surcharge, cess, monthly TDS and your marginal rate.
Enter your numbers at the top of the page. Nothing you type leaves this device.