Inflation Calculator
See how inflation quietly erodes your money — what your cash will really buy in the future, and how much you'd need to keep up.
With 3% annual inflation, $100,000 today will be worth about $180,611 in 20 years in nominal terms, but it will only buy what $55,368 buys today — roughly $44,600 of purchasing power quietly lost. Inflation erodes cash because prices rise each year and your money's buying power falls. This calculator shows both the future nominal amount and the real purchasing power, so you can plan savings and retirement goals in today's dollars.
Your money
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At 3% annual inflation over 20 years
What today's $100,000 will actually buy
Show yearly breakdown
| Year | Nominal value | Purchasing power | Lost |
|---|
How this calculation works
The formula
With a constant annual inflation rate i over N years:
A = current amount · i = annual inflation rate · N = number of years. The future value is what you'd need so your money buys the same things; the purchasing power is what today's money will actually be worth.
Assumptions
- A single constant annual inflation rate is applied for the whole period — real inflation varies every year.
- Inflation compounds annually, so its effect accelerates over longer horizons.
- The calculation is before investment returns: it isolates the effect of inflation alone on a static amount.
- Price changes differ by category (housing, food, energy, education), so a single rate is an approximation.
- Results are hypothetical and for education only — not financial advice.
Educational purposes only. Not financial advice. See the full methodology and disclaimer.
Inflation, explained
How do you calculate purchasing power?
amount × (1 + inflation)^years. The real purchasing power of today's money is amount ÷ (1 + inflation)^years — that's what the money will actually buy in the future.What's a realistic inflation rate to use?
Why does purchasing power fall even though prices rise?
Is this financial advice?
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