ToolsTray

Star a tool to keep it here.

SIP Calculator

A SIP calculator that splits the maturity figure into the money you paid in and the money it earned, with a year-by-year table under the chart.

Maturity value

504,576.00after 15 years

15 years of 1,000 a month at a steady 12% a year: 180,000.00 handed over, 324,576.00 grown. A year's growth passes that year's deposits in year 7, and the whole passes the whole in year 11.

Total invested180,000.00
Estimated returns324,576.00144,576.00 ahead of what you paid in

Year by year

what you paid in below, what it earned above

What you paid inWhat it earned
%
years
months

The two years that matter

A year's returns pass a year's depositsyear 714,221.97 earned against the 12,000.00 paid in that year
Total returns pass total depositsyear 11from here the plan has grown more than it was ever handed

Filling it in

  1. Monthly investment takes whatever you can genuinely commit each month. It steps in hundreds, and the 1,000 already sitting there is only a starting point.
  2. Expected annual return is a percent per year and moves in steps of 0.1. Time period is two boxes side by side: years, plus a months box between 0 and 11 for horizons that stop partway, like 2 years and 6 months.
  3. Read the answer. Maturity value is the figure, with Total invested and Estimated returns as the two cards under it, and they change as you type; there is nothing to press. A term too short to reach the turning years gets a note saying which years it stops short of.

About this tool

Fifteen years of 1,000 a month at 12% lands at 504,576.00. Only 180,000 of that is money you handed over. The remaining 324,576.00 is what the compounding did, and that split is what a SIP calculator is really for. Those are the figures the page opens on, and every box redraws the answer while you type. Two years in that run matter more than the rest: in year 7 one year's growth first passes that year's deposits, and in year 11 the whole of the growth passes the whole of what you paid in. The page names both and marks them on the chart.

The formula underneath is the future value of an annuity due. Each month's money is treated as arriving on the first, before that month's growth is applied, and the annual rate you type gets divided by twelve to give the monthly one. A 12% assumption therefore compounds at 1% a month, 180 times across fifteen years. Every deposit earns from the month it lands until the end of the term, which is why stretching the horizon moves so much of the total out of your column and into the returns column.

Below the answer sits a chart with two tabs. Breakdown stacks what you paid in that year against what that year earned, one bar per year. Balance draws the running total as a line, and either hovering or walking it with the arrow keys reads out the figure at any point. Show year-by-year schedule opens the same numbers as a table, and Download CSV saves them as sip-growth-schedule.csv if you want to keep the working.

The return box is where the honesty lives. Twelve percent is the number everyone types, and nobody owes it to you. Real funds also refuse to pay out in the smooth monthly line this model assumes. So run it twice: once at the rate you are hoping for, once two or three points under, and let the second answer set the plan. On 5,000 a month for fifteen years, 12% projects 2,522,880.00 and 9% projects 1,906,219.06. Identical discipline, six hundred thousand apart.

One thing the results deliberately leave off is a currency symbol. Figures come back as plain numbers to two decimal places, so the page works for rupees as readily as for dollars, provided you keep your own units straight. The monthly amount, the rate and the term are written into the page address as you type. Bookmark it and the same projection comes back.

Good to know

  • Everything here is gross. The expense ratio, the exit load and the tax on your gains all sit outside the model, and so does inflation, which leaves the maturity value denominated in future money rather than today's.
  • A step-up SIP has nowhere to go on this page. If your contribution climbs each year, as it tends to once a salary moves, the real total finishes above what you see. Running it at the average of the amounts you expect gets you reasonably close.
  • A constant return is a modelling convenience. A real fund hands you a bad three years and a good one in an order nobody can know in advance, and with money going in every month that order changes the end figure even when the average comes out the same.

Frequently asked questions

How much will 5,000 a month grow to in 15 years?

At 12% a year the projection reads 2,522,880.00. Of that, 900,000 is your own deposits and 1,622,880.00 is growth. Change the assumption to 10% and the same 180 deposits come back as 2,089,621.33. That gap is the whole argument for being careful with the rate you type.

Why doesn't this match the number on my fund statement?

Usually three reasons at once. Your fund never returned a flat percentage month after month. Your SIP debit almost certainly falls on some other day than the first. And a statement is net of the expense ratio while this page is gross of it. A projection tells you what a steady rate would have produced. A statement records what happened.

What should I put in the expected return box?

Find the ten- or fifteen-year rolling return for the category you are actually buying rather than last year's headline figure, then knock a couple of points off it. An index fund, a mid-cap fund and a debt fund have long-run spreads that are nowhere near each other. If your plan only works at 15%, it is not really working.

Can I put a lump sum in alongside the monthly amount?

Not on this page. The balance starts at zero and only the monthly deposit is modelled. The compound interest calculator carries an Initial deposit box and a Monthly contribution box together, along with an optional inflation figure, which is the right page for a starting amount with a SIP running on top of it. One difference to expect: that page deposits at the end of each month and this one at the start, as AMFI's formula does, so the same plan reads 2,300.39 lower there over ten years at 1,000 a month and 12%.

What is the months box next to years for?

Horizons that stop partway through a year. Anything from 0 to 11 goes in there and gets added to the years figure, so 1 year and 6 months is treated as 18 deposits. At 1,000 a month and 12%, that comes back as 19,810.90 against 18,000 invested.

Should I trust this enough to pick a fund with it?

It holds no opinion about funds. All it does is the arithmetic of a fixed deposit growing at a fixed rate, which makes it a decent sanity check on a savings target and very little else. What to buy, how much of your income belongs in equity, when to stop paying in: those want someone who knows your situation, ideally a registered adviser.

Missing something in SIP Calculator? Suggest a feature →

Tell someone who needs this.