Inflation calculator

What things may cost in the future and how much buying power money loses at a steady inflation rate.

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Formula

future price = amount × (1 + i)^t today's value = amount ÷ (1 + i)^t

How it works

At inflation rate i, prices grow by the factor (1 + i) every year, and money loses buying power by the same factor.

Worked example

The same calculation with the default values:

  • Amount today 100
  • Annual inflation rate 3 %
  • Years 10
  1. factor = (1 + 3 ÷ 100)^10 = 1.343916
  2. future price = 100 × 1.343916 = 134.391638
  3. purchasing power = 100 ÷ 1.343916 = 74.409391

Result: Future price of what costs this today: 134.39 USD · What this amount will be worth in today's money: 74.41 USD · Purchasing power lost: 25.59 USD

Real inflation changes from year to year and differs between products. This assumes one steady rate.

Common mistakes

  • Using a single long-run average inflation rate to project many decades ahead - actual inflation varies significantly year to year and decade to decade, so long projections carry much more uncertainty than short ones.
  • Confusing "future cost" (what today's amount will cost later) with "today's value of a future amount" (what a future amount is worth in today's purchasing power) - they use the same rate in opposite directions.
  • Applying a national average inflation rate to a specific category of spending (e.g. tuition, healthcare) that may inflate faster or slower than the average.

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