The FisCalc
// INVESTING

Compound Interest
Calculator

See how your money grows through the power of compounding. Model a lump sum and regular contributions over any time horizon, with inflation adjustment.

// INVESTMENT_SETUP
Starting amount and contributions
Contribution frequency
// RETURNS & HORIZON
Rate of return and time period
Compounding frequency
Inflation rate (for real value)2.5%

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Final balance after 20 years
$343.8k
$209.8k in today's dollars · $130,000 contributed · $213.8k interest earned
Total contributed
$130.0k
38% of final balance
Interest earned
$213.8k
62% of final balance
Rule of 72 (doubling)
9.0 yrs
At 8% per year
// GROWTH_BREAKDOWN
Contributions: $130.0kInterest: $213.8k
38% contributions62% compound interest
You put in $130,000 over 20 years. Compound interest adds another $213.8k — making 164% of your final balance pure interest growth. Regular contributions of $500/month add $6.0k/year.
// YEAR_BY_YEAR_GROWTH
Sampled key years · Real balance is inflation-adjusted
YearContributionsInterest earnedBalanceReal balance
1$10.0k$7.1k$17.1k$16.6k
2$16.0k$8.7k$24.7k$23.5k
3$22.0k$11.0k$33.0k$30.6k
4$28.0k$13.9k$41.9k$38.0k
5$34.0k$17.6k$51.6k$45.6k
6$40.0k$22.1k$62.1k$53.6k
7$46.0k$27.5k$73.5k$61.9k
8$52.0k$33.9k$85.9k$70.5k
9$58.0k$41.2k$99.2k$79.4k
10$64.0k$49.7k$113.7k$88.8k
11$70.0k$59.3k$129.3k$98.6k
12$76.0k$70.3k$146.3k$108.8k
13$82.0k$82.7k$164.7k$119.4k
14$88.0k$96.5k$184.5k$130.6k
15$94.0k$112.1k$206.1k$142.3k
16$100.0k$129.4k$229.4k$154.5k
17$106.0k$148.7k$254.7k$167.4k
18$112.0k$170.0k$282.0k$180.8k
19$118.0k$193.7k$311.7k$195.0k
20$124.0k$219.8k$343.8k$209.8k
General information only. Returns are assumed constant — real markets fluctuate significantly year to year. This model does not account for tax on investment income, inflation's effect on contributions, or fund fees. The "real balance" column adjusts for inflation at 2.5% annually. Past returns do not predict future performance. Not financial advice.

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Projected balance: $343.8k
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The Mathematics of Compounding — Why Starting Early Changes Everything

Compounding is the process by which investment returns generate their own returns over time. A $10,000 investment at 8% per year does not simply grow by $800 each year — in year one it grows by $800, in year two by $864 (8% of $10,800), in year three by $933. Over 30 years, that $10,000 grows to approximately $100,627 — more than ten times the original amount, without a single additional dollar contributed. The majority of that growth occurs in the final decade, not the first.

The Rule of 72 — a mental shortcut for compounding

The Rule of 72 gives a quick approximation of how long it takes an investment to double: divide 72 by the annual return rate. At 6%, money doubles approximately every 12 years. At 8%, every 9 years. At 10%, every 7.2 years. This is why the difference between a 0.07% ETF management fee and a 1.25% active fund fee is not a 1.18% difference in performance — it compounds over decades into tens or hundreds of thousands of dollars of lost wealth.

The cost of waiting 10 years

Consider two investors. Investor A starts investing $500/month at age 25 and stops at age 35 (10 years of contributions, $60,000 total) then leaves the money to compound at 8% until age 65. Investor B starts at age 35 and invests $500/month for 30 years ($180,000 total) at the same return. At age 65, Investor A has approximately $602,000. Investor B has approximately $745,000. The 10-year head start is worth more than half the total contributions of the 30-year late starter. Time in market is the most powerful variable in compounding — more powerful than the amount contributed or the return rate.

Does inflation reduce the power of compounding?
Yes — the real (inflation-adjusted) return is what matters for purchasing power. If your investment earns 8% per year and inflation is 3%, your real return is approximately 4.85% (not simply 5% — the precise calculation is (1.08/1.03) − 1). Over 30 years, this means your nominal $100,627 balance on a $10,000 investment is worth approximately $42,000 in today's purchasing power at 3% inflation. The calculator allows you to model both nominal and real projections. For retirement planning, real returns are the relevant figure.
How often should interest be compounded for best results?
More frequent compounding produces higher returns, but the marginal benefit diminishes quickly. The difference between annual and monthly compounding on $100,000 at 8% over 30 years is approximately $40,000 in favour of monthly compounding. The difference between monthly and daily compounding is negligible — around $1,500 over the same period. For practical purposes, monthly compounding (which is standard for most bank accounts and investment products) closely approximates the theoretical maximum of continuous compounding.
Is 8% per year a realistic long-term return assumption?
8% is a commonly used nominal return assumption for a diversified growth portfolio and is broadly consistent with long-run historical equity returns globally and in Australia. The ASX 200 Total Return Index has delivered approximately 10% per year over 20 years to 2024 (including dividends). After fees and tax in a typical super fund investment option, 7–8% is a reasonable planning assumption for a growth-oriented portfolio. Conservative and balanced portfolios typically target 5–7%. Lower return assumptions are more appropriate as you approach retirement and shift to defensive assets.

// DCA_CALCULATOR

Model regular monthly contributions vs a lump sum investment — and compare total returns.

DCA Calculator →

// ETF_FEES

See exactly how much fee drag costs you over 20–30 years on a compounding portfolio.

ETF Fee Calculator →
General information only. Return assumptions are illustrative. Past performance is not a reliable indicator of future returns. This calculator is a planning tool, not investment advice. Consult a licensed financial adviser before making investment decisions.