Skip to main content
FCT

Inflation Calculator

Inflation pushes prices up, so the same money buys less every year. This calculator shows what an amount will cost in the future and how much buying power it will lose.

Enter an amount, an inflation rate, and a number of years. You get both figures.

Money details

Amount in US dollars
Value in percent

Use a negative rate for deflation.

Value in years

What inflation does to it

It will cost, in 10 years
$1,343.92
Buying power then
$744.09
Value lost
$255.91

The note shrinks to 74% of its size, it buys what $744.09 buys today

Buying power, year by year

Real buying power (solid)Today's amount (dashed)

In 10 years at 3% inflation, $1,000.00 will only buy what $744.09 buys today. What costs $1,000.00 now will cost $1,343.92.

Buying power by year
Area chart: what today's amount really buys, year by year, against its nominal value.
YearBuying power
1$970.87
2$942.60
3$915.14
4$888.49
5$862.61
6$837.48
7$813.09
8$789.41
9$766.42
10$744.09

Before you rely on this

Results are generic estimates using standard time-value-of-money formulas, the same math everywhere. Real-world figures depend on your country's tax rules, rounding, fees, and lender or product terms, which vary by jurisdiction. Treat this as a guide and confirm important numbers with a local professional.

How the inflation calculation works

Future cost: the amount times (1 + rate) to the power of the years. Buying power runs the other way: divide by the same factor to see what a future amount is worth in today's money.

Long-run inflation in many economies averages a few percent a year. Even a small rate adds up: at 3% a year, prices roughly double in about 24 years.

Tips

  • Compare your savings rate to inflation. If the account pays less, your money is losing value.
  • For long-term goals, build inflation into the target itself so you save enough.
  • Investments that beat inflation protect your buying power. Cash usually doesn't.

Frequently asked questions

What will my money be worth in the future?

Less than today, because prices rise. Divide the amount by (1 + rate) to the power of the years to get its future buying power. The calculator shows it instantly.

How do I calculate the effect of inflation?

Compound the rate over the years. For future cost, multiply by (1 + rate) to that power. For buying power, divide by the same factor.

Why does inflation matter for saving?

If your savings grow slower than inflation, you lose buying power even while the balance rises. Aim for a return that beats inflation, especially on long-term money.