Compound Interest
Calculator
See how your money grows through the power of compounding. Model a lump sum and regular contributions over any time horizon, with inflation adjustment.
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| Year | Contributions | Interest earned | Balance | Real balance |
|---|---|---|---|---|
| 1 | $10.0k | $7.1k | $17.1k | $16.6k |
| 2 | $16.0k | $8.7k | $24.7k | $23.5k |
| 3 | $22.0k | $11.0k | $33.0k | $30.6k |
| 4 | $28.0k | $13.9k | $41.9k | $38.0k |
| 5 | $34.0k | $17.6k | $51.6k | $45.6k |
| 6 | $40.0k | $22.1k | $62.1k | $53.6k |
| 7 | $46.0k | $27.5k | $73.5k | $61.9k |
| 8 | $52.0k | $33.9k | $85.9k | $70.5k |
| 9 | $58.0k | $41.2k | $99.2k | $79.4k |
| 10 | $64.0k | $49.7k | $113.7k | $88.8k |
| 11 | $70.0k | $59.3k | $129.3k | $98.6k |
| 12 | $76.0k | $70.3k | $146.3k | $108.8k |
| 13 | $82.0k | $82.7k | $164.7k | $119.4k |
| 14 | $88.0k | $96.5k | $184.5k | $130.6k |
| 15 | $94.0k | $112.1k | $206.1k | $142.3k |
| 16 | $100.0k | $129.4k | $229.4k | $154.5k |
| 17 | $106.0k | $148.7k | $254.7k | $167.4k |
| 18 | $112.0k | $170.0k | $282.0k | $180.8k |
| 19 | $118.0k | $193.7k | $311.7k | $195.0k |
| 20 | $124.0k | $219.8k | $343.8k | $209.8k |
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The Mathematics of Compounding — Why Starting Early Changes Everything
Compounding is the process by which investment returns generate their own returns over time. A $10,000 investment at 8% per year does not simply grow by $800 each year — in year one it grows by $800, in year two by $864 (8% of $10,800), in year three by $933. Over 30 years, that $10,000 grows to approximately $100,627 — more than ten times the original amount, without a single additional dollar contributed. The majority of that growth occurs in the final decade, not the first.
The Rule of 72 — a mental shortcut for compounding
The Rule of 72 gives a quick approximation of how long it takes an investment to double: divide 72 by the annual return rate. At 6%, money doubles approximately every 12 years. At 8%, every 9 years. At 10%, every 7.2 years. This is why the difference between a 0.07% ETF management fee and a 1.25% active fund fee is not a 1.18% difference in performance — it compounds over decades into tens or hundreds of thousands of dollars of lost wealth.
The cost of waiting 10 years
Consider two investors. Investor A starts investing $500/month at age 25 and stops at age 35 (10 years of contributions, $60,000 total) then leaves the money to compound at 8% until age 65. Investor B starts at age 35 and invests $500/month for 30 years ($180,000 total) at the same return. At age 65, Investor A has approximately $602,000. Investor B has approximately $745,000. The 10-year head start is worth more than half the total contributions of the 30-year late starter. Time in market is the most powerful variable in compounding — more powerful than the amount contributed or the return rate.
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