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Compound Interest Calculator

Project the growth of savings or investments over any time period — with compounding, regular contributions, and a year-by-year breakdown showing how interest and contributions stack.

$
%
$
Future value after 20 years
$300,851
Total contributed
$130,000
Interest earned
$170,851
Growth multiplier
2.31×
Growth at key milestones
YearBalanceContributedInterest
1$16,919$16,000$919
6$59,782$46,000$13,782
11$120,544$76,000$44,544
16$206,683$106,000$100,683
20$300,851$130,000$170,851

Estimate only. Real-world investments don't earn a fixed rate every year — growth assets like shares fluctuate. Doesn't include tax on interest/dividends, capital gains tax, or fees. For Australian super, contributions are also taxed at 15% inside the fund. Not financial advice.

The power of compounding — illustrated

Four scenarios at the same 7% annual return over 30 years, monthly compounding:

Scenario Total contributed Future value Interest earned
$10k @ 7%, $0/mo, 30 years $10,000 $81,165 $71,165
$10k @ 7%, $500/mo, 30 years $190,000 $691,150 $501,150
$10k @ 7%, $1,000/mo, 30 years $370,000 $1,301,136 $931,136
$0 @ 7%, $500/mo, 30 years $180,000 $609,985 $429,985

Why this matters more than picking the "right" investment

The single biggest variable in long-term wealth-building isn't the return rate — it's time. Starting at 25 with $5,000/year for 10 years (then stopping) typically beats starting at 35 with $5,000/year for 30 years, even though Person B contributed three times as much. That's compounding doing the heavy lifting.

The practical lesson: the best time to start was years ago. The second best time is now. Even small amounts compound meaningfully when given long enough to grow.

Realistic Australian return assumptions for 2026

For 30+ year projections, 6–7% after fees is a sensible default for diversified growth-oriented investments. Don't model 10%+ unless you're modelling 100% growth assets and ignoring fees and tax drag.

What this calculator doesn't include

For a more realistic projection, run the calculator at 1–2% lower than your assumed pre-tax return.

Frequently asked questions

What is compound interest?

Compound interest is interest earned on both the original principal and on previously-earned interest. As your balance grows, the amount of interest you earn each period grows too — creating an accelerating curve.

It's been called "the eighth wonder of the world" because the difference it makes over decades is staggering. $10,000 invested at 7% for 30 years grows to ~$76,000 — but $10,000 at 7% for 40 years grows to ~$150,000. The last 10 years almost doubles the result.

What's a realistic interest rate to assume?

It depends entirely on what you're invested in. Some realistic 2026 benchmarks:

  • High-interest savings account: 4–5% (taxable as income)
  • Term deposit: 4–5.5% (taxable, locked in)
  • Australian shares (long-term avg): ~9% per year including dividends
  • Global shares (long-term avg): ~10% per year
  • Balanced super fund: 7–8% per year long-term average
  • Property (capital + rental yield): 6–8% per year
  • Cash/savings: typically below inflation over long periods (loses purchasing power)

For long-term retirement projections, 6–7% (after fees, before tax) is a common conservative assumption. Don't use 10%+ unless you're modelling 100% growth assets and ignoring fees.

How does compound frequency affect the result?

The more often interest compounds, the larger the result — but the difference is smaller than people often think.

$10,000 at 7% for 30 years:

  • Annual compounding: $76,123
  • Quarterly compounding: $79,829
  • Monthly compounding: $80,966
  • Daily compounding: $81,623

That's only ~7% extra value going from annual to daily. Most savings accounts compound monthly or daily; most bonds and annuities compound annually. For practical purposes, the difference is real but rarely the deciding factor.

How does inflation affect long-term returns?

Compound interest calculations show nominal returns — the dollar amount in the future. But inflation erodes purchasing power, so the "real" return is what matters for actual buying power.

Rule of thumb: subtract average inflation (~2.5% in Australia long-term) from your nominal return. A 7% nominal return is really ~4.5% in real terms.

Example: $1,000,000 in 30 years sounds great, but at 2.5% inflation it has the same purchasing power as ~$477,000 today. Still excellent — but plan around real returns, not nominal.

Are investment returns taxed?

Yes, mostly. Interest income (savings, term deposits, bonds) is taxed at your marginal rate every year you earn it. Dividends are also taxable income, though Australian shares often come with franking credits that offset some tax.

Capital gains (selling shares or property at a profit) are taxed only when you sell. If held over 12 months, only 50% of the gain is taxable for individuals — the CGT discount.

Inside super, all earnings are taxed at 15% — much lower than most people's marginal rate. That's why super is the most tax-effective long-term investment vehicle in Australia for most people.

Should I invest a lump sum or contribute regularly?

Both work — and combining them is best.

If you have a lump sum sitting in cash earning low interest, the maths almost always favours investing it immediately ("lump sum investing") rather than spreading it out over months ("dollar-cost averaging"). The market goes up more often than down, so being out of it loses returns.

However, dollar-cost averaging has psychological benefits: it removes the timing decision and reduces regret if markets crash right after a lump-sum investment. For most people, automatic regular contributions on top of an initial lump sum is the practical sweet spot.

How early should I start?

As early as possible. Compound interest rewards time more than it rewards amount.

Two scenarios at 7% return:

  • Person A: starts at 25, invests $5,000/year for 10 years, then stops. Total contributed: $50,000. Value at 65: ~$680,000
  • Person B: starts at 35, invests $5,000/year for 30 years. Total contributed: $150,000. Value at 65: ~$510,000

Person A invested less than half as much but ends up with more, because their money had longer to compound. The math punishes procrastinators harshly.