Inflation

Future cost and eroded purchasing power.

Cost in today's dollars
$13,439
$7,441
Purchasing power

How to Use the Inflation Calculator

  1. Enter the **starting amount** — the present-day cost of an item, a salary, or any dollar figure you want to adjust for inflation.
  2. Input the **annual inflation rate** as a percentage. Use a historical average (e.g., ~3% for the U.S. long-term average) or a custom rate. Leave blank to use the default.
  3. Enter the **number of years** — how far into the future (or past) you want to project the value.
  4. Choose whether you want to calculate **future cost** (how much more something will cost) or **purchasing power** (what today's money buys in the future).
  5. Click **Calculate** to instantly see your result, including the inflated future cost and the real purchasing power loss over the period.

Inflation Formula: Future Value & Purchasing Power

FV = PV × (1 + r)^n

Purchasing Power = PV ÷ (1 + r)^n

The inflation calculator uses the compound growth formula applied to price levels. To find the future cost of something that costs a certain amount today, you multiply the present value by the inflation factor raised to the power of the number of years. To find the purchasing power (real value in today's dollars) of a future amount, you divide by that same factor. Both directions use the same underlying exponential relationship.

  • FV — Future Value — the amount of money (in future dollars) that will have the same purchasing power as PV today, after n years of inflation at rate r.
  • PV — Present Value — the current dollar amount you are starting with (e.g., the price of a good or service today, or a salary).
  • r — Annual Inflation Rate — expressed as a decimal (e.g., 3% entered as 0.03). Typically based on the Consumer Price Index (CPI) or a user-chosen estimate.
  • n — Number of Years — the time period over which inflation compounds (e.g., 10 years into the future or back into the past).
  • Purchasing Power — The real value in today's dollars of a given amount received n years from now, showing how inflation reduces what money can actually buy.

Worked Example: Future Cost of a $30,000 Car in 15 Years

Present Value (PV) = $30,000 | Annual Inflation Rate (r) = 3% (0.03) | Number of Years (n) = 15
FV = $30,000 × (1 + 0.03)^15
= $30,000 × (1.03)^15
= $30,000 × 1.55797
≈ $46,739

Result: Future Cost ≈ $46,739 Purchasing Power of $30,000 in 15 years ≈ $30,000 ÷ 1.55797 ≈ $19,257

What Your Result Means

At a steady 3% annual inflation rate, a car that costs $30,000 today will cost approximately $46,739 in 15 years — an increase of nearly $16,739. Conversely, $30,000 in 15 years will only buy what $19,257 buys today, meaning inflation will have eroded more than one-third of its purchasing power. This illustrates why saving and investing to outpace inflation is critical for long-term financial health.

Note: These are estimates based on a constant inflation rate. Actual inflation varies year to year. Results may differ from official CPI adjustments or lender/bank calculations.

Understanding Inflation

What Is Inflation?

Inflation is the general increase in prices across an economy over time, meaning each unit of currency buys fewer goods and services as time passes. It is most commonly measured using the Consumer Price Index (CPI), published monthly by the U.S. Bureau of Labor Statistics (BLS), which tracks the average change in prices paid by urban consumers for a basket of goods and services.

Why Does Inflation Matter?

  • Savings erosion: Money sitting in a low-interest account loses real value if the interest rate is below inflation.
  • Salary negotiation: A raise below the inflation rate is effectively a pay cut in real terms.
  • Retirement planning: Future retirees must account for decades of inflation when estimating how much they need to save.
  • Fixed-income investments: Bonds and annuities can lose real value when inflation rises unexpectedly.

Historical U.S. Inflation Rates

The long-term average U.S. CPI inflation rate from 1913 to the present is approximately 3.1% per year. However, rates have varied widely:

  • 1970s: Peak inflation above 13% (1979)
  • 1980s–2010s: Gradual decline, averaging 2–4%
  • 2021–2022: Inflation surged to 7–9% (post-pandemic supply shocks)
  • Federal Reserve target: 2% per year is the official target for price stability

Rule of 70: Quick Mental Math

A useful shortcut: divide 70 by the annual inflation rate to estimate how many years it takes for prices to double.

  • At 3.5% inflation → prices double in ~20 years (70 ÷ 3.5 = 20)
  • At 7% inflation → prices double in ~10 years (70 ÷ 7 = 10)

Real vs. Nominal Values

  • Nominal value: The face value in current dollars (not adjusted for inflation).
  • Real value: Adjusted for inflation, reflecting actual purchasing power.

When comparing financial figures across different time periods, always convert to real (inflation-adjusted) values for a fair comparison.

Common Mistakes

  • **Using a nominal interest rate instead of an inflation rate** — the inflation rate and an investment's return rate are different things. Enter the CPI-based inflation rate, not your portfolio return.
  • **Forgetting to convert the rate to a decimal** — entering 3 instead of 0.03 will produce wildly incorrect results. Most calculators handle this automatically, but be aware of the input format.
  • **Assuming inflation is constant** — real inflation fluctuates annually. A single average rate is a useful approximation, but actual future costs may differ significantly.
  • **Confusing future cost with purchasing power** — these are inverse calculations. Future cost tells you what something will cost; purchasing power tells you what today's money will buy later. Make sure you are solving for the right direction.
  • **Ignoring compounding** — inflation compounds exponentially, not linearly. A common error is multiplying: $30,000 × 0.03 × 15 = $13,500 (linear), which underestimates the true $16,739 increase from compounding.

Common Questions About Inflation

What will $1,000 be worth in 10 years with 4% inflation?

Using the formula: FV = $1,000 × (1.04)^10 = $1,000 × 1.4802 ≈ $1,480. However, in terms of purchasing power, that $1,480 will only buy what $1,000 buys today.

How does inflation affect retirement savings?

Inflation steadily erodes the real value of your retirement savings. For example, at 3% inflation, the purchasing power of your savings is cut roughly in half every 23 years (Rule of 70). Retirees on fixed incomes are especially vulnerable, which is why inflation-adjusted investments like TIPS (Treasury Inflation-Protected Securities) exist.

What is the CPI and how is it related to this calculator?

The Consumer Price Index (CPI) is a measure of the average change over time in the prices paid by urban consumers for a representative basket of goods and services, published monthly by the U.S. Bureau of Labor Statistics. The annual percentage change in CPI is the most widely used measure of inflation and is the rate you would typically enter into this calculator.

How do I calculate the inflation-adjusted salary from 1990?

Enter the 1990 salary as the Present Value, use the average annual inflation rate for 1990–present (~2.8–3%), and enter the number of years elapsed. The Future Value result shows the equivalent salary in today's dollars, helping you assess real wage growth.

Frequently Asked Questions

What inflation rate should I use in the calculator?

For general long-term U.S. projections, the Federal Reserve's 2% target or the historical average of ~3% are common choices. For recent trends, check the latest CPI data from the U.S. Bureau of Labor Statistics (BLS). You can also enter a custom rate to model different scenarios (e.g., high inflation at 6–8%).

Can I use this calculator to find what an old price is worth today?

Yes. Enter the old price as the Present Value, the historical average inflation rate over that period, and the number of years that have passed. The Future Value result will show the equivalent cost in today's dollars.

How accurate is this inflation calculator?

The calculator provides mathematically precise results based on the inputs you enter and a constant compounding rate. However, since real-world inflation changes every year, the result is an estimate. For official CPI-adjusted values, consult the BLS CPI Inflation Calculator.

What is the difference between inflation and deflation?

Inflation means prices are rising over time (positive rate), reducing purchasing power. Deflation means prices are falling (negative rate), increasing purchasing power. You can model deflation by entering a negative inflation rate in the calculator.

Does this calculator account for taxes on investment returns?

No. This calculator focuses solely on the impact of inflation on purchasing power. It does not factor in income taxes, capital gains taxes, or after-tax investment returns. Use a separate investment or compound interest calculator for those scenarios.

Related Calculators

Sources

Only sources that have been reviewed are shown. Unverified citations are never published.

Spotted a calculation error?Report an Error