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OmniTools

Compound Interest & SIP Calculator

Project how a recurring monthly investment or a lump sum grows, with a year-by-year breakdown.

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Compound interest & SIP calculator

Projected result

Total invested$1,800,000.00
Investment growth$3,195,801.98
Final balance$4,995,801.98
Growth on invested amount177.54%

Projections assume a constant monthly return. Actual returns vary, and tax, fees and inflation are not deducted. Not financial advice.

Growth by year

YearInvestedBalanceGrowth
1$120,000.00$126,825.03$6,825.03
2$240,000.00$269,734.65$29,734.65
3$360,000.00$430,768.78$70,768.78
4$480,000.00$612,226.08$132,226.08
5$600,000.00$816,696.70$216,696.70
6$720,000.00$1,047,099.31$327,099.31
7$840,000.00$1,306,722.74$466,722.74
8$960,000.00$1,599,272.93$639,272.93
9$1,080,000.00$1,928,925.79$848,925.79
10$1,200,000.00$2,300,386.89$1,100,386.89
11$1,320,000.00$2,718,958.56$1,398,958.56
12$1,440,000.00$3,190,615.59$1,750,615.59
13$1,560,000.00$3,722,090.54$2,162,090.54
14$1,680,000.00$4,320,969.82$2,640,969.82
15$1,800,000.00$4,995,801.98$3,195,801.98

This tool runs entirely in your browser. Nothing you enter is uploaded, stored, or logged.

What this tool does

Compound interest is what happens when returns start earning their own returns. This calculator projects the growth of a one-time lump sum, a recurring monthly contribution, or both at once, and shows how much of the final balance was your own money versus generated growth.

How it works

Each contribution compounds for a different length of time. A lump sum deposited on day one compounds for the entire period, while a monthly contribution compounds only for the months that remain after it is made. This is why regular investing often beats a single deposit even at a lower total outlay.

The projection applies a constant monthly rate to a growing balance, so the growth curve is not linear. In the early years most of the balance is principal; in the later years the annual gain can exceed the entire amount you originally put in. The year-by-year table makes that crossover visible.

A constant return is an assumption, not a forecast. Real returns vary year to year, and a few poor years near the start do far more damage than the same bad years near the end, because there is less time to recover.

Worked example

A 10,000 monthly contribution at 12% annual return, compounded monthly, over 15 years.

  1. Monthly contribution = 10,000
  2. Monthly rate r = 0.12 / 12 = 0.01
  3. Number of contributions = 180
  4. Each balance compounds, then the next 10,000 is added

Total invested = 1,800,000. Final balance ≈ 4,995,802, so the investment growth is ≈ 3,195,802.

Accuracy and limitations

  • Returns are assumed constant and monthly. Actual markets vary, and this is not financial advice.
  • Tax on gains, entry and exit loads, and inflation are not deducted. For a long horizon inflation materially erodes the real return.

Frequently asked questions

What is the difference between a lump sum and a SIP?
A lump sum invests everything at once, so it gains for the whole period. A SIP invests a fixed amount each month, so later contributions gain for less time. Lump sums usually win on a pure return basis because of time in the market, but a SIP reduces the risk of investing badly at the wrong moment.
Why does compounding matter more later than earlier?
In early periods the balance is mostly your own contributions, so gains are small in absolute terms. Once the balance is large, the same percentage rate produces a much bigger annual gain. Growth becomes self-reinforcing, which is why the curve in the table bends sharply upward near the end.
What return should I assume?
Use something conservative and consistent. Assuming a very high rate makes the projection look impressive but tells you nothing useful, and it hides the effect of a bad year. If you want a sense of range, run the same contribution at a low, a mid, and a high rate and compare the outcomes.
Is my investment data uploaded?
No. The whole projection is computed locally in your browser and nothing is sent or stored.