Built using

See both numbers: nominal balance + inflation-adjusted real value

Per-period compounding, contribution frequency from weekly to annual, year-by-year schedule. Suitable for savings, super, ETF DCA.

Starting Position
$
Current savings, super, or investment balance. Leave at $0 to project a fresh start.
Age you are today.
Age when you'll stop contributing or start withdrawing. 30-year horizon.
Contributions
$
Compounding happens at the same frequency you choose above. Most Australian high-interest accounts compound monthly.
Return Assumptions
%
%
Typical Australian return benchmarks
High-interest savings / term deposit4-5%
Long-run balanced super fund (10yr avg)7-8%
ASX 200 with dividends reinvested9-10%
RBA inflation target band midpoint2.5%
Projected balance at age 60 (after 30 years)
$609,000
in today's dollars (inflation-adjusted real value): $290,000
Growth curve
Nominal balance Real (inflation-adjusted) Total contributions
The widening gap between the nominal line (orange) and contributions line (grey) is compound interest at work — each year's growth builds on the previous year's larger base.
Where the final balance came from
Starting balance $0
Total contributions (across 30 years) $180,000
Compound interest earned +$429,000
Final nominal balance $609,000
Effective return per $1 contributed 2.38× over 30 years
Why two numbers matter: The nominal balance is what you'll see on your statement. The real balance is what it actually buys in today's grocery / mortgage / rent terms. Plan retirement against the real number — that's the one that tells you whether you can live on it.

Full schedule — contributions, interest, balance per year

Real closing balance column shows the inflation-adjusted value in today's dollars.

Year Age Opening Contributions Interest Closing (nominal) Closing (real)

The formula, the levers, and why time matters most

The standard future-value-of-an-annuity formula:

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

Where:
  P    = starting balance
  PMT  = contribution per period
  r    = annual interest rate (e.g. 0.07 for 7%)
  n    = compounding periods per year (52, 26, 12, 4, or 1)
  t    = years

The three levers — ranked by power

  1. Time (t) — the dominant lever. $200/mo for 40 years at 7% reaches roughly $521,000. The same $200/mo for 20 years reaches only $104,000. Starting 20 years later costs you 80% of the final balance even though you contributed half the dollars.
  2. Rate of return (r) — second. The gap between 5% (high-interest savings) and 9% (long-run ASX) at $500/mo over 30 years is roughly $400,000 vs $920,000. That's why asset allocation matters more than which specific fund.
  3. Contribution amount (PMT) — third in compounding terms, but the one you have the most direct control over. Doubling your monthly contribution roughly doubles the final balance — linear, not exponential.
💡 The Australian application: For super, your contributions are dictated by SGC plus any salary sacrifice. The lever you can pull is the asset allocation inside super (Growth/Balanced/Conservative) and contribution top-ups within the $30,000 concessional cap. Model both with the Velofy super calculator and salary sacrifice calculator — they handle SGC, tax, and Division 293 properly.

Three Australian wealth-building scenarios

High-Interest Savings

$20k emergency fund growing in offset

Starting balance $20,000, $0 monthly contribution, 5.0% interest, 10 years, 2.5% inflation. Nominal: $32,577. Real: $25,440. A holding pattern — the offset preserves real value but does not grow wealth.

ETF DCA

$500/mo into VAS+VGS for 30 years

Starting $0, $500 monthly, 8.0% nominal (long-run ASX/global blend), 30 years, 2.5% inflation. Nominal: $745,000. Real: $355,000. The classic dollar-cost-average ETF playbook for Australian retail investors.

Super Top-Up

$200/fortnight salary sacrifice for 25 years

Starting $80,000 super, $200 fortnightly contribution, 7.0% balanced return, 25 years, 2.5% inflation. Nominal: $773,000. Real: $416,000. Modest fortnightly sacrifice creates a meaningful retirement uplift.

All scenarios use pre-tax projections. For super, contributions are taxed at 15% inside super; earnings are taxed at 15% during accumulation. For taxable savings, interest is taxed at your marginal rate. For ETFs and shares, capital gains tax applies on sale with the 50% discount if held longer than 12 months.

Compound interest FAQ

What annual return should I use for Australian investments?

Long-run Australian balanced super funds have averaged around 7–8% nominal annual return over 10+ year windows (APRA MySuper performance data). High-interest savings accounts in mid-2026 sit at 4.5–5.5%. Index ETFs tracking the ASX 200 have averaged 9–10% with dividends reinvested over 20+ years. The default 7% in this calculator is the long-run balanced-fund benchmark — adjust based on your specific product mix.

Why does the calculator show two final balances — nominal and real?

Nominal balance is the dollar number you will actually see on your statement at the end of the projection. Real balance is what that dollar number is worth in today's purchasing power, after inflation. A $1 million nominal balance in 30 years at 2.5% inflation is only worth around $477,000 in today's dollars. Real value is what matters for retirement planning — it answers the question "can I actually live on this?"

Does the calculator account for tax on interest or capital gains?

No — this is a pre-tax compound projection. For super, the 15% contributions tax and 15% earnings tax are different from this projection (use the Velofy super calculator). For savings accounts, interest is taxed at your marginal rate (use the Velofy tax calculator to model after-tax return). For ETFs and shares, capital gains tax with the 50% discount applies on sale (use the Velofy CGT calculator). This calculator gives the gross compounding view across all asset classes.

How often should compound interest compound — monthly, weekly, or annually?

Most Australian high-interest savings accounts compound monthly. Super funds notionally compound daily but report monthly. ETFs compound on dividend distribution cycles (usually quarterly). The difference between monthly and annual compounding is small at typical Australian rates — on a $10,000 balance at 7% over 30 years, monthly compounding yields about $79,200 vs $76,100 annual compounding. This calculator compounds at the contribution frequency for simplicity and accuracy across product types.

What is the compound interest formula used in this calculator?

The future-value-with-contributions formula: FV = P(1+r/n)^(nt) + PMT × [((1+r/n)^(nt) − 1) / (r/n)], where P is the starting balance, PMT is the per-period contribution, r is the annual interest rate, n is the number of compounding periods per year, and t is the number of years. This calculator compounds at the contribution frequency and shows both nominal and inflation-adjusted real values.