Lumpsum Calculator

Project how a one-time investment could grow at an assumed annual return, and compare it with investing the same amount through a SIP.

₹
₹1,000₹10,00,00,000
%
1%30%
yr
1 yr40 yr

Estimated Value

₹15,52,924

≈ ₹15.53 Lakh · illustration at 12% p.a.

Amount invested

₹5,00,000

Estimated gains

₹10,52,924

Growth multiple

3.11×

Same amount via SIP (₹4,167/mo)

₹9,68,079

  • Invested
  • Est. Gains

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Growth over time

  • Est. Gains
  • Invested
12345678910₹0₹4 L₹8 L₹12 L₹16 L

Year-by-year value

YearEst. GainsValue
1₹60,000₹5,60,000
2₹1,27,200₹6,27,200
3₹2,02,464₹7,02,464
4₹2,86,760₹7,86,760
5₹3,81,171₹8,81,171
6₹4,86,911₹9,86,911
7₹6,05,341₹11,05,341
8₹7,37,982₹12,37,982
9₹8,86,539₹13,86,539
10₹10,52,924₹15,52,924

Example calculation

Investing ₹5,00,000 once and leaving it for 10 years at an assumed 12% annual return gives an estimated ₹15,52,924 — about 3.11 times the original amount. Spreading the same ₹5,00,000 as a monthly SIP over the same period would illustrate at ₹9,68,079, because later instalments have less time to compound.

How to use this calculator

  1. Investment amount — the one-time sum, e.g. a ₹5 lakh bonus or a maturing FD.
  2. Expected annual return — an assumed compound rate; for market-linked products it is a scenario, not a forecast.
  3. Investment period — years the money stays invested untouched.

The estimated value, gains and growth multiple update instantly; the chart and table show the balance at the end of each year.

What changes the result most

For a lump sum, time and rate compound together: ₹5 lakh at 10% becomes about ₹12.97 lakh in 10 years but ₹33.6 lakh in 20 — the second decade adds more than twice the first. A 2-point change in the rate (10% → 12%) over 20 years moves the result from ₹33.6 lakh to ₹48.2 lakh, which is why small differences in long-run return assumptions produce very different projections. Entry timing matters in the short run and fades over longer periods; see SIP vs lumpsum.

A common mistake: investing a windfall all at once in a short-horizon goal

A lump sum needed in two or three years is fully exposed to a market fall with little time to recover. The projection here assumes a smooth constant rate; real one-year outcomes for equity funds have ranged from steep losses to large gains. For near-term money many investors prefer fixed-return products — compare with the FD calculator — or stagger the investment over several months as a SIP. To measure what a past lump sum actually returned, use the CAGR calculator.

What is a lumpsum investment?

A lumpsum investment puts a single amount to work at once, rather than spreading it over time. The whole amount is exposed to market movement from day one, which can help in a rising market and hurt if prices fall soon after investing.

Lumpsum formula

The projected value uses annual compounding:

A = P × (1 + r)t

where P is the amount invested, r is the assumed annual return (as a decimal), and t is the number of years.

Lumpsum vs SIP

With a lumpsum, all your money compounds for the full period. With a SIP, later instalments have less time to grow, so for the same total amount and a steadily rising market a lumpsum ends higher — but a SIP reduces the risk of investing everything at a market peak. Read our SIP vs lumpsum guide for the trade-offs.

Assumptions & what this calculator does not include

  • •Assumes a constant annual return compounded once a year.
  • •Expense ratios, exit loads, and taxes are not modelled.
  • •Actual market returns vary year to year; this is an illustration only.

Frequently asked questions

Please note: Returns and values shown are illustrations based on the assumptions you select and are not guaranteed. This tool is for education only and is not investment, tax, or financial advice.

Methodology last reviewed: 16 October 2026

How we maintain this page: the formula is covered by automated tests, default rates that depend on government notification are re-checked when a revision is announced, and the content and links are re-read when a reader reports an issue or the page is edited. See our Calculator Methodology and Corrections Policy.