What a SIP calculator actually does
A SIP calculator projects the future value of a Systematic Investment Plan — a fixed amount invested every month into a mutual fund — based on three inputs: how much you invest each month, how many years you invest for, and the annual return rate you expect the fund to deliver.
It doesn't predict returns. No calculator can tell you what a mutual fund will actually earn, since that depends entirely on market performance over the years you're invested. What it does is apply compound interest math to your inputs so you can see, in concrete rupee terms, how monthly investing compounds over time — and how sensitive the outcome is to small changes in rate, duration, or contribution size.
How to use the SIP calculator on this site, step by step
Step 1 — Set your monthly investment. This is the amount you can commit every month without strain. Start conservative; you can always increase it later using a step-up SIP.
Step 2 — Set an expected annual return. For pure equity mutual funds, 10–12% is a common long-term planning assumption. Hybrid or debt-heavy funds are usually modelled lower, around 6–9%. This number should reflect a realistic long-run average, not a single good year.
Step 3 — Set your investment duration. Longer durations let compounding do more of the work, and SIPs in particular need time for rupee-cost averaging to smooth out market ups and downs.
Step 4 — Read the three key outputs. The calculator shows your maturity value (what the investment grows to), total invested (the sum of all your monthly instalments), and wealth gained (the difference — this is what compounding actually contributed).
Step 5 — Use the comparison tool. The calculator on this site also lets you compare three different return-rate scenarios side by side, which is a fast way to see how sensitive your outcome is to the return assumption — a useful gut-check since nobody can guarantee a specific rate in advance.
The formula behind the numbers
SIP maturity value is calculated using:
FV = P × [((1+i)n − 1) / i] × (1+i)
where P is your monthly instalment, i is the monthly rate of return (annual rate divided by 12), and n is the total number of instalments.
The reason this formula looks more complex than a simple compound interest calculation is that every monthly instalment is a separate investment with its own start date. Your first instalment compounds for the full duration; your last instalment barely compounds at all before the calculator's end date. The formula sums up all of these differently-aged contributions into one final maturity value.
When SIP beats lumpsum — and when it doesn't
SIP tends to outperform a lumpsum investment when markets are volatile or trending downward for part of your investment period, because you keep buying units at different prices — including lower prices during dips — which pulls your average purchase cost down. This is rupee-cost averaging, and it's most valuable specifically when timing a single lumpsum entry well is hard, which is most of the time for most investors.
A lumpsum tends to win when markets are in a sustained uptrend for most of your holding period, because the entire amount starts compounding from day one, rather than being drip-fed in over months or years while some of it sits uninvested.
In practice, most investors don't have a large lumpsum sitting idle to begin with — they're investing out of monthly income — which is why SIP is the default approach for salaried, regularly-earning investors, while lumpsum investing is more relevant when you receive a windfall like a bonus, inheritance, or asset sale.
A worked example
Say you invest ₹15,000 a month for 15 years, assuming a 12% annual return. Total invested comes to ₹27,00,000 over 180 instalments. At 12% annually, compounding monthly, this grows to roughly ₹75.6 lakh — meaning close to ₹48.6 lakh of that final value came purely from compounding, not from money you put in. It's also worth noting how much of a difference stepping up that same SIP would make: increasing the ₹15,000 monthly instalment by just 10% every year, instead of keeping it flat, would push the maturity value from roughly ₹75.6 lakh to well over ₹1 crore over the same 15 years — without changing your assumed return rate at all, simply by investing more of your growing income each year.
Now compare a lumpsum of the same ₹27,00,000 invested on day one at the same 12% for 15 years: it grows to roughly ₹1.48 crore — nearly double the SIP outcome, purely because the entire sum started compounding immediately instead of being invested gradually over 15 years.
This is the trade-off in a nutshell: lumpsum wins on pure compounding math when returns are steady and positive throughout, while SIP wins on practicality and risk management when you don't have the lumpsum to begin with, or when you're worried about entering the market at a bad time.
Common mistakes people make with SIP calculators
Assuming a flat return rate is a guarantee. The calculator's output is only as good as the return assumption you enter, and real funds rarely deliver a smooth, identical return every single year.
Ignoring inflation. A maturity value of ₹75 lakh in 15 years won't have the same purchasing power as ₹75 lakh today. It's worth mentally (or literally, using the inflation calculator on this site) adjusting your goal amount for expected inflation before treating a SIP projection as “enough.”
Not accounting for taxes on withdrawal. Equity mutual fund gains held over a year are taxed as long-term capital gains above a ₹1.25 lakh annual exemption. The maturity value the calculator shows is pre-tax.
Setting and forgetting the return assumption. Revisit your assumed rate periodically against how your actual fund is performing, and adjust your monthly contribution if you're falling behind a real goal.