Calculator

SIP & Compound Interest Calculator

Project the future value of recurring investments (SIP) or a lump sum with compound interest, and see your estimated gains.

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AED 1,120,179.45

Estimated future value

Total invested

AED 600,000.00

Estimated gains

AED 520,179.45

Invested vs. projected value over time

AED 0AED 560.1KAED 1.1MYear 1Year 10
InvestedGains

Invested vs. gains

AED 1.1MFuture value
  • InvestedAED 600,000.0053.6%
  • GainsAED 520,179.4546.4%

How to use

Choose SIP mode to project a recurring monthly investment, or Compound interest mode for a one-time lump sum. Enter your amount, an expected annual return, and the time horizon. The calculator shows the estimated future value, how much you contributed, and your estimated gains.

How compounding builds wealth

Compounding means your returns start earning returns of their own. A lump sum grows by FV = PV × (1 + r)ⁿ — each period multiplies the previous balance, so growth accelerates over time. The longer the horizon, the more dramatic the effect, which is why starting early matters more than starting big.

A SIP adds a new contribution every period, and each contribution compounds for however long it stays invested. The earliest contributions grow the most; the most recent barely grow at all. The future-value-of-a-series formula sums all of these:

FV = P × [ ((1 + r)ⁿ − 1) / r ] × (1 + r)

A note on the rate

When you enter an annualized expected return but invest monthly, dividing the annual rate by 12 slightly overstates growth. This calculator instead uses the effective monthly rate, (1 + annual)^(1/12) − 1, so that twelve months of compounding reproduce exactly the annual figure you entered. It's a small difference per month but adds up over long horizons.

Worked example

Invest 10,000 per month for 15 years at an expected 12% annual return. You contribute 1,800,000 in total. With monthly compounding at the effective rate, the projected value grows to roughly 4.7–4.8 million — meaning your contributions roughly triple, with the majority of the final value coming from compounded growth rather than the money you put in. That gap is the power of time in the market.

Lump sum or monthly — which ends up ahead?

Switch between the two modes and the answer is consistent: for the same total contributed, a lump sum wins, because every unit of money is invested for the full horizon rather than for an average of half of it. Take AED 120,000 at a 10% expected return over 10 years:

  • All at once — AED 120,000 invested on day one grows to roughly AED 311,000.
  • AED 1,000 a month for 10 years — the same AED 120,000 contributed, ending at roughly AED 201,000.

A AED 110,000 gap, purely from time in the market. Which is the argument for investing a windfall promptly rather than drip-feeding it — but it is not an argument that monthly investing is inferior, because the comparison is usually hypothetical. If you don't have AED 120,000 today, your real choice is AED 1,000 a month or nothing, and AED 201,000 beats nothing decisively.

The honest counterweight to lump-sum investing is sequence risk: putting everything in on a single date means one date's prices determine your entire entry point. Monthly contributions spread that across 120 different prices. The arithmetic favours the lump sum; whether you can hold it through a 30% drawdown in year two is a different question, and the model can't answer that one for you.

Where the money to invest comes from

The number worth putting into the field above isn't a share of your salary — it's a share of what survives tax. Work out your actual monthly take-home pay first, subtract what you genuinely spend, and use what's left. A projection built on a contribution you can't sustain for twenty years is worse than no projection, because the whole result depends on not stopping.

Tips and common mistakes

  • Be realistic about returns. Long-run equity returns are uncertain. Model a conservative rate as well as an optimistic one to see the range.
  • Don't ignore inflation. A future value looks big, but inflation erodes purchasing power. Consider what the amount is worth in today's money.
  • Time beats amount. Starting a smaller SIP earlier often beats a larger one started later, because early contributions compound the longest.
  • Compare it against paying down debt. Investing at an expected 7% while carrying debt at 9% loses money with extra steps. Before committing a monthly amount here, price the alternative — the interest a loan overpayment saves is a guaranteed return, which an expected 10% is not.
  • This is an estimate. Real returns vary and can be negative in any given year. Use the projection to plan, not to predict.

Frequently asked questions

What is a SIP?

A Systematic Investment Plan (SIP) is investing a fixed amount at regular intervals — usually monthly — rather than a single lump sum. It spreads your entry points over time (rupee/dollar-cost averaging) and lets compounding work on a growing pool of contributions.

How is the future value calculated?

For a SIP it uses the future-value-of-a-series formula: FV = P × [((1+r)ⁿ − 1) / r] × (1+r), assuming contributions at the start of each period. P is the periodic amount, r is the periodic return, and n is the number of installments. For a lump sum it uses FV = PV × (1+r)ⁿ.

How do you convert the annual return to a monthly rate?

We don't just divide by 12. To make monthly compounding reproduce the annualized return you enter, we use the effective monthly rate: (1 + annual)^(1/12) − 1. This is slightly lower than annual ÷ 12 and gives a more accurate projection than the naive approach many calculators use.

Is the projected return guaranteed?

No. The expected return is an assumption you provide — real market returns vary year to year and can be negative. Treat the result as an illustration of how compounding could grow your investments, not a promise. Past performance doesn't guarantee future results.

What's the difference between SIP and compound interest mode?

SIP mode models repeated contributions growing over time (an investment plan). Compound interest mode models a single lump sum growing at a fixed rate with a chosen compounding frequency (like a fixed deposit or savings account). Pick the one that matches how you're actually investing.

Does compounding frequency really matter?

Yes, though the effect is modest. For the same nominal rate, more frequent compounding (monthly vs. annually) produces a slightly higher final value because interest starts earning interest sooner. Daily compounding is marginally higher again.

Are my figures sent anywhere?

No. Everything is computed in your browser. Nothing you enter leaves your device.

Not financial advice

This tool provides estimates for general information only and is not financial, tax, or legal advice. Figures may not reflect the latest rules — verify with GPSSA, MOHRE, MoF, CBUAE, RERA and FTA before making decisions.
  • Everything you type or open here is processed by your own browser. It is not sent to us and we could not read it if we wanted to.
  • Formatted for United Arab Emirates (en-AE), in AED.