Inflation Calculator
See how inflation affects the value of money over time and find the real cost of goods.
How to Use This Calculator
Formula:
Future Cost = Present Amount × (1 + i)^n; Real Return = [(1 + Nominal Rate) / (1 + Inflation Rate)] − 1
- Choose one of the three calculation tabs: Future Cost (to project rising prices ahead), Past Value (to translate historical dollars into current money), or Real vs Savings (to test whether your bank APY beats inflation).
- In Future Cost mode, enter Today's Amount ($), Years Into the Future, and either type a custom Annual Inflation Rate (%) or pick a historical CPI benchmark from the preset dropdown.
- Switch to Past Value to enter a historical dollar amount, starting year, ending year, and average annual inflation rate to see cumulative price growth.
- Switch to Real vs Savings and enter your Savings Amount ($), Savings Account Rate (%), Inflation Rate (%), and Years to calculate both nominal growth and inflation-adjusted real purchasing power.
- Compare the 8-row Cost at Different Inflation Rates table (from 1% to 10% annually) to stress-test your long-term retirement or education plans.
Frequently Asked Questions
Since the U.S. Bureau of Labor Statistics began tracking the Consumer Price Index (CPI-U) in 1913, annual U.S. inflation has averaged roughly 3.1% to 3.2% per year. However, decade-by-decade averages swing dramatically: inflation averaged just 1.8% during the 2010s, spiked to a 40-year peak of 8.0% across full-year 2022 (touching 9.1% year-over-year in June 2022), and hovered near the Federal Reserve's 2.0% long-run target during quieter economic expansions.
Nominal value is the face-value dollar figure printed on your bank statement, whereas real value measures what those dollars actually buy in today's prices. If $50,000 sits in a 4.5% high-yield savings account for 10 years, its nominal balance grows to $77,648. Yet if inflation averages 3.0% annually over that same decade, dividing $77,648 by (1.03)^10 reveals a real purchasing power of $57,778—a true real return of 1.46% per year, not 4.5%.
You can estimate purchasing-power halving time with the Rule of 70 (70 divided by the annual inflation rate) or solve it exactly with compounding math. At 3.0% annual inflation, $100,000 hidden in a non-interest-bearing checking account loses half of its buying power in 23.4 years, feeling like $49,960 in today's dollars. At 4.5% inflation—common in healthcare and university tuition—purchasing power drops by 50% in just 15.7 years.
Headline CPI-U measures a weighted urban basket of roughly 80,000 goods and services—where falling electronics or apparel prices partially offset surging shelter, auto insurance, childcare, and medical bills. Renters facing 7% lease renewals, parents paying daycare tuition, or retirees spending heavily on prescription drugs experience a household-specific inflation rate 1.5 to 3.0 percentage points higher than the national average. Stress-testing at 4% rather than 2.5% protects tight budgets.
Most people approximate real return by subtracting inflation from nominal yield (4.5% minus 3.0% = 1.50%). Economists and our Real vs Savings tab use Irving Fisher's exact formula: Real Return = [(1 + Nominal Rate) ÷ (1 + Inflation Rate)] − 1. Plugging in 4.5% and 3.0% gives (1.045 ÷ 1.03) − 1 = 1.456%. That small gap widens dramatically during high-inflation regimes or across 25-year retirement horizons.
Hard checking cash is guaranteed to lose real value whenever inflation exceeds 0%. For short-term emergency funds (1 to 3 years), Treasury Bills, money market funds, and high-yield savings accounts earning 4% to 5% preserve purchasing power with zero principal risk. Over 10- to 30-year horizons, broad equity index funds (historically ~7% real annual return above inflation), Treasury Inflation-Protected Securities (TIPS), I Bonds, and productive real estate outpace CPI.