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Lump Sum vs SIP Calculator

See how much more a lump sum grows than the same money invested in monthly instalments when the return is steady.

Free, no sign-up. Runs in your browser: nothing is uploaded.

How to use Lump Sum vs SIP Calculator

  1. Enter your numbers, or press a sample to see an example.
  2. Read the results and the table under them.
  3. Copy the results or download the table as a CSV file.

Features

  • Same total money in both cases
  • Future value of each and the gap between them
  • Multiples of the money invested
  • Effective annual return
  • Year-by-year comparison

Supported formats

Input

  • Typed numbers

You get

  • On-screen results
  • CSV

Private by design

Everything you enter is processed by your browser on this device. Nothing is sent to openWorkstand or anyone else, so the Lump Sum vs SIP Calculator is safe for private and work data. After you have used it once while online, it also works without an internet connection. How local processing works

Good to know

  • A constant return makes the lump sum always win; real markets can favour a SIP.
  • Taxes and exit loads are not included.

Guide

Lump sum or SIP? What the same money does under a steady return

Suppose you have 12 lakh to invest for ten years. You could put it all in today, or you could spread it over the ten years as a monthly SIP of 10,000. Both involve exactly the same amount of your money. This calculator answers the first-order question that follows: if the investment earned a constant return, which approach would leave you with more, and by how much?

The two calculations

The lump sum grows by compounding every month at the yearly rate divided by 12: amount × (1 + rate ÷ 1,200)^months. The SIP is a series of equal instalments, each equal to the total divided by the number of months, made at the start of each month and compounded in the same way. The page uses the monthly convention of the SIP calculator on this site so that the two are directly comparable.

A worked example

With 12,00,000 over 10 years at 12%, the lump sum grows to 39,60,464 and the SIP of 10,000 a month to 23,23,391. The lump sum is ahead by 16,37,074; it multiplies the money 3.30 times against 1.94 times for the SIP. The effective annual return implied by 12% compounded monthly is 12.68%. The table shows the first year: 13,52,190 for the lump sum, while the SIP has put in 1,20,000 and holds 1,28,093. The second sample, 6,00,000 over 15 years at 8%, gives 19,84,153 against 11,61,150 with a monthly instalment of 3,333.

Why the lump sum wins here

The reason is exposure time. A rupee invested on day one earns growth for all 120 months. The SIP’s instalments earn growth for 120, 119, 118 months and so on down to one, so the average money is invested for about half the period. With a constant return the lump sum therefore always comes out ahead, and the gap is larger for higher returns and longer periods. The comparison tells you how much waiting costs when the market behaves perfectly.

What the model leaves out

Real markets are not steady. If prices fall soon after you invest a lump sum, you suffer the full loss on the whole amount, whereas a SIP buys more units at the low prices and benefits from the recovery. If prices rise throughout, the lump sum does better, as the model shows. Nobody can know in advance which will happen, which is why the SIP is described as managing the risk of timing, not as a way to earn more.

Choosing the inputs

Use the amount you really have to invest and a cautious return. Returns far above what markets have delivered over long periods produce impressive but unreliable numbers, and a short period leaves little time to recover from a fall whichever way you invest. The page accepts returns between −50 and 100 percent for experiments, and the term must be a whole number of years.

Limits

Tax, exit loads, expense ratios and the opportunity cost of holding cash while waiting to invest are not included. For a SIP that rises each year, use the step-up SIP calculator, and for the withdrawal phase use the SWP calculator.

Checked against the current version of the Lump Sum vs SIP Calculator on .

Troubleshooting

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Frequently asked questions

If a lump sum wins, why do people use SIPs?

Most people do not have the whole sum on day one. A SIP invests as money arrives, removes the problem of choosing a day to buy, and can lower the average purchase price when markets fall. The comparison here shows only the extra growth that comes from having money invested earlier.

Why does a SIP of the same total never match the lump sum?

Only the first instalment is invested for the whole period. The last one is invested for a single month. The average instalment is invested for about half the time, so it earns about half as much growth as the lump sum.

Does a lump sum always beat a SIP?

With a constant return, yes, because all the money works from day one. In real markets a SIP can do better when prices fall after you start, and it suits people who invest from income.

Which compounding does it use?

Monthly, at the yearly rate divided by 12, the same convention as the SIP calculator on this site.

Keep working with the result

After you download, choose “Save to Workstand” to keep the result in a folder on your computer, attach it to a project and create a follow-up task. It is saved by your browser, not uploaded.