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§ 01 — Compound Growth

Watch your money compound over time.

Compound interest is the engine behind long-term wealth. Add regular contributions and watch the gap between what you put in and what the market adds widen year by year. Switch to Goal mode to find out exactly how long it takes to reach a target.

Updated · Jun 2026·Monthly compounding·Read · 4 min

Your inputs

A$
A$
7%
20 yr

Nominal returns shown. Inputs are local only — not stored.

The result

Final balance
$300,851
Total contributed
$130,000
Interest earned
$170,851

§ Balance breakdown over time

YearBalanceContributedInterest (yr)
1$16,919$16,000$919
2$24,339$22,000$1,419
3$32,294$28,000$1,956
4$40,825$34,000$2,531
5$49,973$40,000$3,148
6$59,782$46,000$3,809
7$70,299$52,000$4,518
8$81,578$58,000$5,278
9$93,671$64,000$6,094
10$106,639$70,000$6,968
11$120,544$76,000$7,905
12$135,455$82,000$8,910
13$151,443$88,000$9,988
14$168,587$94,000$11,144
15$186,971$100,000$12,383
16$206,683$106,000$13,712
17$227,820$112,000$15,137
18$250,486$118,000$16,665
19$274,790$124,000$18,304
20$300,851$130,000$20,061

Nominal balances shown (not inflation-adjusted). Past returns are not a guarantee of future performance. Not financial advice.

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How compound interest works

Compound interest means your returns generate further returns. Over decades, this creates exponential growth — the longer you invest, the more the math works in your favour. Understanding the key drivers helps you make decisions that matter.

  1. 1. The power of time. Compound interest rewards patience. At 7% per year, $10,000 doubles in roughly 10 years (Rule of 72: 72 ÷ 7 = 10.3). By year 30, that original $10,000 has grown to $76,123 — with $66,123 coming purely from compound growth, not contributions. Starting a decade earlier can more than double your final balance.
  2. 2. Regular contributions amplify the effect. Adding $500/month at 7% for 20 years produces a final balance of around $260,000 — of which roughly $120,000 came from contributions and $140,000 from compound growth. Even small regular contributions, made consistently, outperform lump-sum approaches because they each start compounding immediately.
  3. 3. The Rule of 72.A simple mental model: divide 72 by your annual return rate to find the number of years to double. At 4%, money doubles in 18 years. At 10%, it doubles in 7.2 years. This highlights why even a 2% improvement in your portfolio's return rate compounds into a massive difference over 20–30 years.
  4. 4. Return rate is the strongest lever. Compare 5% vs 9% over 30 years on $10,000 with $500/month contributions: the 5% scenario produces around $400,000; the 9% scenario produces around $900,000. Minimising fees (choose low-cost index ETFs over active funds), tax drag, and market timing mistakes all help you capture more of the available return.
  5. 5. Australian context. Australian investors can split investments between a taxable portfolio and superannuation. Super earnings are taxed at only 15% (not your marginal rate), significantly boosting the effective compound rate. The trade-off is that super is locked until preservation age (60). A FIRE-focused investor often builds both: super for retirement and a taxable portfolio to bridge the gap.

§ Letters & replies

Compound interest questions, answered.

Common questions about compound interest, return rates, and savings goals for Australian investors.

What is compound interest and why does it matter?+ open

Compound interest is interest calculated on both your original principal and the interest already accumulated. Unlike simple interest (which only applies to the principal), compound interest snowballs over time — your returns generate further returns. Over long periods, this exponential effect is the key driver of investment growth. A $10,000 investment at 7% compounding annually becomes $25,937 after 10 years and $76,123 after 30 years.

What is a realistic return rate to use for an Australian investment?+ open

For a diversified Australian share portfolio (e.g., ASX 200 index fund), long-run nominal returns have averaged around 8–10% per year including dividends. Globally diversified ETFs (e.g., VGS) have historically returned around 7–9% p.a. in AUD terms. The default 7% in this calculator is a conservative estimate that accounts for costs but not inflation — it represents a realistic baseline for a broad market ETF portfolio held for 10+ years. Returns are not guaranteed and vary significantly year to year.

How often does compound interest compound?+ open

Compounding frequency determines how often interest is added to your balance — monthly, quarterly, annually, etc. The more frequently interest compounds, the faster your balance grows, because interest starts earning interest sooner. Monthly compounding gives a slightly higher return than annual compounding at the same nominal rate. For most bank accounts and term deposits, interest compounds monthly or daily. For investment portfolios, returns are realised continuously but often modelled as annual compounding for simplicity.

What is the Rule of 72?+ open

The Rule of 72 is a mental shortcut to estimate how long it takes your money to double: divide 72 by the annual return rate. At 7% per year, money doubles in roughly 72 ÷ 7 = 10.3 years. At 10%, it doubles in about 7.2 years. At 4%, it takes 18 years. The rule works because of the mathematics of exponential growth and is accurate within a few percent for rates between 2% and 20%. It highlights why even a 2–3% difference in return rate has a massive impact over decades.

How is compound interest different from simple interest?+ open

Simple interest is calculated only on the original principal: if you invest $10,000 at 7% simple interest for 10 years, you earn $700 per year — $7,000 total, ending with $17,000. With compound interest at the same rate, each year's interest is added to the balance before the next year's calculation. After 10 years you end with $19,672 — $2,672 more, just from reinvesting returns. Over 30 years, simple interest gives $31,000 while compounding gives $76,123. The gap widens dramatically with time, which is why long-term investors benefit so much from compound growth.