Finance Calc App

Australia Compound interest calculator

Watch savings grow with regular contributions over time.

By Ward Last reviewed Methodology

Inputs

Final balance
$300,850.72
You contributed
$130,000.00
Interest earned
$170,850.72
Year-by-year growth
YearContributedGrowthBalance
1$16,000.00$919.19$16,919.19
2$22,000.00$2,338.58$24,338.58
3$28,000.00$4,294.31$32,294.31
4$34,000.00$6,825.16$40,825.16
5$40,000.00$9,972.70$49,972.70
6$46,000.00$13,781.53$59,781.53
7$52,000.00$18,299.43$70,299.43
8$58,000.00$23,577.68$81,577.68
9$64,000.00$29,671.22$93,671.22
10$70,000.00$36,639.02$106,639.02
11$76,000.00$44,544.25$120,544.25
12$82,000.00$53,454.70$135,454.70
13$88,000.00$63,443.02$151,443.02
14$94,000.00$74,587.14$168,587.14
15$100,000.00$86,970.62$186,970.62
16$106,000.00$100,683.03$206,683.03
17$112,000.00$115,820.45$227,820.45
18$118,000.00$132,485.91$250,485.91
19$124,000.00$150,789.85$274,789.85
20$130,000.00$170,850.72$300,850.72
Want the full picture? Dollar-Cost Averaging Explained →

How compound interest is calculated

Compound interest is interest earned on both the original principal and on accumulated interest from prior periods. The closed-form formula combining a starting balance with regular contributions:

FV = P · (1 + r)n + PMT · ((1 + r)n − 1) / r

P is starting balance, PMT is the contribution per period, r is the period rate (annual rate ÷ frequency), and n is the total number of periods.

Worked example

$10,000 starting balance, $300/month contributions, 7% annual return, 30 years:

The same $300/month invested for 30 years has roughly 4× the impact of $300/month invested for 20 years, even though you only contributed 50% more money. This is the most important insight in personal finance: time matters more than rate, and rate matters more than amount.

The rule of 72

A quick mental shortcut for doubling time:

Useful for back-of-envelope estimates. The actual formula is log(2) ÷ log(1+r), but 72 is accurate within ±5% for rates between 3% and 15%.

Compounding frequency

$10,000 at 5% annual for one year:

More frequent compounding adds only marginally past monthly. Don't lose sleep over frequency — focus on the rate and the time.

Real vs nominal return

The calculator shows nominal growth — your money before adjusting for inflation. If average inflation runs 3%, a 7% nominal return is a 4% real return. Real return is what matters for purchasing power. Stock market historical real returns have averaged around 6–7% for US large-cap equities over very long horizons.

Common mistakes

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Frequently asked questions

What is compound interest?
Compound interest is interest earned on both your original principal and on previously earned interest. With simple interest, $10,000 at 7% earns $700 every year. With compounding, year 2 earns 7% of $10,700 = $749, year 3 earns 7% of $11,449 = $801, and so on. Over decades the difference is enormous — that's how long-term investing grows wealth.
What's the rule of 72?
The rule of 72 is a quick mental shortcut: years to double your money ≈ 72 ÷ annual return. At 7% your money doubles in roughly 10 years; at 9% in 8 years; at 4% in 18 years. The actual maths is logarithmic, but 72 is accurate within ±5% for rates between 3% and 15%.
How often should interest compound?
More frequent compounding produces slightly higher returns. At 5% annual, $10,000 grows to $10,500 with annual compounding, $10,511.62 with monthly, $10,512.67 with daily, and $10,512.71 with continuous compounding. The gap narrows fast — past monthly there's almost no practical difference. Most savings accounts compound daily; most investment returns are quoted as annual.
Does compound interest work on debt?
Yes, and it's why credit-card debt is so corrosive. Credit cards typically compound interest daily on the unpaid balance. A $5,000 balance at 22% APR with only minimum payments takes over 20 years to pay off and costs more than $7,000 in interest. The same maths that builds wealth on the investing side destroys it on the borrowing side.

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