Canada Compound interest calculator
Watch savings grow with regular contributions over time.
Inputs
| Year | Contributed | Growth | Balance |
|---|---|---|---|
| 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 |
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:
- Total contributions: $10,000 + 360 × $300 = $118,000
- Future value: ~$429,000
- Investment growth: $311,000 — over 2.5× the contributions
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:
- Years to double ≈ 72 ÷ annual return rate
- At 7%: 10.3 years
- At 9%: 8 years
- At 12%: 6 years
- At 4%: 18 years
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:
- Annual compounding: $10,500.00
- Monthly: $10,511.62
- Daily: $10,512.67
- Continuous: $10,512.71
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
- Assuming the headline return rate continues forever. Markets are volatile — long-term averages mask multi-year drawdowns of −30% or worse.
- Ignoring taxes. Compound growth in a taxable account is reduced by capital gains and dividend tax. Tax-advantaged accounts (401(k), IRA, ISA, RRSP, super) preserve more.
- Forgetting inflation. $1 million in 30 years has the purchasing power of about $410,000 today at 3% inflation.
- Starting too late. Every decade you wait roughly halves your final balance.
What this calculator doesn't cover
- Variable returns (sequence-of-returns risk)
- Inflation-adjusted (real) projections
- Tax treatment differences between account types
- Dollar-cost averaging vs lump-sum investment dynamics
Related calculators
Frequently asked questions
What is compound interest?
What's the rule of 72?
How often should interest compound?
Does compound interest work on debt?
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