Inflation Calculator
Estimate how inflation changes the cost of a fixed amount of money over time. See the future cost needed to match today's purchasing power, and what a future amount is worth in today's money.
- Today's value of that amount
- €744.09
- Total purchasing power lost
- €255.91
Assumes a constant annual inflation rate compounded yearly. Actual inflation varies year to year, so treat results as estimates.
What the Inflation Calculator Does
This inflation calculator shows how rising prices change the value of money over time. Enter an amount, an annual inflation rate, and a number of years, and it returns two things: how much that purchase will cost in the future, and what a fixed sum of money will be worth in today's purchasing power.
It is useful for anyone planning ahead with money. Savers can see whether their interest is keeping up with prices, retirees can estimate future living costs, students can compare historical prices, and small-business owners can project expenses or set price increases.
How Inflation Is Calculated: The Formula
Inflation compounds, meaning each year's increase builds on the previous total rather than on the original amount. The calculator uses two related formulas.
To find a future cost (how much something will cost later):
futureCost = amount * (1 + rate / 100) ^ years
To find today's value (the real worth of a future sum in present money):
todaysValue = amount / (1 + rate / 100) ^ years
Here 'rate' is the annual inflation rate as a percent and 'years' is the time span. The two formulas are mirror images: one multiplies by the growth factor, the other divides by it.
Worked Example with Real Numbers
Suppose a basket of groceries costs $200 today and inflation runs at 3% per year. After 10 years the projected cost is:
futureCost = 200 * (1 + 3 / 100) ^ 10 = 200 * (1.03) ^ 10 = 200 * 1.3439 = $268.78
So the same groceries would cost about $268.78 in a decade.
Now reverse it. If you set aside $200 today and it earns no interest, what will it actually buy in 10 years at 3% inflation?
todaysValue = 200 / (1.03) ^ 10 = 200 / 1.3439 = $148.82
That $200 would have the purchasing power of roughly $148.82 in today's terms, a loss of about 26% in real value.
Factors That Affect the Result
Small changes in the inputs lead to large differences over long periods because the effect compounds. Keep these drivers in mind:
- Rate: Doubling the rate from 3% to 6% more than doubles the long-term gap, since growth is exponential, not linear.
- Time: The longer the period, the wider the spread between future cost and present value.
- Which rate you use: A general index like CPI may not match your personal inflation. Housing, healthcare, and tuition often rise faster than the headline figure.
- Compounding assumption: This tool compounds annually. Monthly compounding gives slightly higher figures for the same nominal rate.
Tips and Common Mistakes
Use a realistic average rate rather than a single unusual year. Over the past few decades, developed economies have often averaged roughly 2% to 4% annually, but rates vary by country and era, so check official data for your situation.
A frequent error is comparing a future salary or savings balance directly against today's prices without discounting for inflation. Always convert one side so both numbers are in the same year's money.
When checking investments, compare the inflation-adjusted (real) return, not the nominal return. If your account earns 3% and inflation is 3%, your real return is roughly zero, meaning your purchasing power stayed flat despite the balance growing.
Frequently asked questions
What does the future cost mean?
It is the amount of money you would need in the future to buy the same goods and services that the entered amount buys today, given the chosen inflation rate.
What is today's value?
It is the present-day purchasing power of receiving the entered amount after the given number of years. Future money buys less, so this figure is lower than the amount.
How is inflation compounded?
The calculator multiplies by (1 + rate/100) once per year, so inflation compounds annually using a constant rate over the whole period.
Why use a constant rate?
A single average rate keeps projections simple. Real inflation fluctuates, so use a realistic long-term average and treat the output as an estimate.