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Inflation Calculator

Calculate how inflation erodes purchasing power over time. See what today’s dollars will be worth in the future, or what past prices equal today.

Updated 4 June 2026No sign-in requiredEstimate only
Estimates only — not financial, tax, or professional advice.

Enter Your Numbers

$

The amount in today’s dollars.

%

Average annual inflation rate. US historical average is ~3%. Recent CPI has been 3–4%.

years

How many years into the future (or back in time).

Future Equivalent Cost

$1,343.92

How many future dollars you’ll need to equal today’s purchasing power.

Real Value of Today’s Money

$744.09

What $1,000 today is worth in future purchasing power (real terms).

Cumulative Inflation

34.4%

Total price increase over the period.

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Estimate only — not financial advice; lender terms, fees, and taxes vary. Read the full disclaimer ↓

Rising Future Cost Over Time

Add your numbers to see the visual breakdown.

Inflation Year by Year

How the future equivalent cost rises and the real value of today’s money falls each year, using the same compound rate as the calculator above.

YearFuture equivalent costReal value of today’s moneyCumulative inflation
Year 1$1,030$9713.0%
Year 2$1,061$9436.1%
Year 3$1,093$9159.3%
Year 4$1,126$88812.6%
Year 5$1,159$86315.9%
Year 6$1,194$83719.4%
Year 7$1,230$81323.0%
Year 8$1,267$78926.7%
Year 9$1,305$76630.5%
Year 10$1,344$74434.4%

How It Works

Future Equivalent Cost applies compound inflation to find how much you will need to spend in future dollars to maintain the same purchasing power.

Future Cost = PV × (1 + r)^t | Purchasing Power = PV ÷ (1 + r)^t | where r = inflation rate, t = years
  • Real purchasing power shows the real value of today’s money in future terms — a $1,000 bill stored under a mattress for 10 years at 3% inflation is only worth $744 in real terms.
  • Cumulative inflation is the total percentage price increase over the full period.
  • Both calculations use the compound growth formula.

Worked Example

You want to know what $1,000 today will be worth after 10 years at 3% average inflation.

Today’s Amount

$1,000

Inflation Rate

3%/year

Time Period

10 years

Future Equivalent Cost

$1,343.92

Purchasing Power

$744.09

Cumulative Inflation

34.4%

To buy the same goods that cost $1,000 today, you’ll need $1,344 in 10 years. Alternatively, $1,000 in 10 years will only buy what $744 buys today — a 25.6% loss in purchasing power.

Inflation: Why Idle Money Loses Ground

Two views of the same erosion

Inflation is the steady rise in prices that quietly shrinks what a dollar buys. This tool shows it from two directions: the Future Equivalent Cost is how much you will need later to buy what a set amount buys today, and the Real Value of Today’s Money is what a future sum is worth in today’s purchasing power.

They are the same erosion seen from opposite ends. At 3% over ten years, $1,000 of spending becomes about $1,344 — you need $344 more just to stand still — while $1,000 received in ten years buys only what about $744 buys now.

It compounds — just like interest, but against you

Inflation is not a flat subtraction; it compounds. Each year’s price rise lands on top of the last, so the gap between the two columns in the table widens steadily rather than evenly. The longer the horizon, the more dramatic the drift — which is exactly why a sum that feels comfortable today can fall short decades out.

That is the same mathematics as compound interest, simply pointed the wrong way. Understanding it is the difference between a retirement target that holds up and one that is quietly too small.

Do not assume one rate forever

Real inflation jumps around — it ran far above its long-run average in 2021–2022 and is milder in calm years. Use a long-run average (historically around 2–3%) for distant horizons and a current figure for near-term planning, rather than locking in whatever the latest headline rate happens to be.

Watch the category, too. The general CPI is an average basket; costs like tuition and medical care have often risen faster, so applying the headline rate to those expenses understates the squeeze.

The only real defence is real return

You cannot stop inflation, but you can outrun it. Money parked in an account paying near zero loses ground every year; money in assets that tend to grow at least as fast as prices preserves or builds purchasing power. What matters is the real return — your nominal return minus inflation.

For big future goals, plan in future dollars (the Future Equivalent Cost) rather than today’s sticker price, so you size the target to what it will actually cost and do not quietly under-save.

What this leaves out

This uses a single constant rate as a stand-in for a complex, shifting basket of prices. It does not model changes in your personal spending mix, income growth that can offset inflation, or taxes.

Treat the figures as illustrative rather than a forecast. Official CPI data is published by the US Bureau of Labor Statistics, and the inflation component of US savings bonds uses the same CPI-U series.

Assumptions & Best Uses

  • Constant annual inflation rate throughout the entire period.
  • Uses the CPI basket as a proxy for general purchasing power.
  • No adjustments for specific categories (medical, housing, education inflate faster).

Limitations

  • Inflation rates vary significantly by category and are not constant year to year.
  • Historical US CPI average is ~3%, but recent years saw 7–9% (2021–2022).
  • Personal inflation rates depend on individual spending patterns.
  • Does not account for income growth that may offset inflation.

Frequently Asked Questions

What is the current US inflation rate?

The US CPI inflation rate varies year to year. The long-term average since 1913 is approximately 3.1%. After the COVID-19 pandemic, inflation spiked to 7–9% in 2021–2022 and has since moderated to approximately 3–4%. The Federal Reserve targets 2% annual inflation.

How does inflation affect my savings?

If your savings account earns less than the inflation rate, you are losing real purchasing power. At 3% inflation, a 1% savings account loses ~2% in real value each year. This is why financial experts recommend investments that outpace inflation — historically stocks have returned ~7% real (inflation-adjusted) per year.

What is the Rule of 70 for inflation?

The Rule of 70 estimates how many years it takes for prices to double: 70 ÷ inflation rate. At 3% inflation, prices double in 70 ÷ 3 = 23.3 years. At 7% inflation, prices double in just 10 years.

What is "real" vs "nominal" return?

Nominal return is the stated rate of return before adjusting for inflation. Real return equals nominal return minus inflation. If your investment returns 8% and inflation is 3%, your real return is approximately 5%. This is what matters for actual increases in purchasing power.

Why does the calculator show two different dollar amounts?

Future Equivalent Cost answers "how many future dollars will I need to buy the same things?" and grows over time. Real Value of Today’s Money answers "what will today’s dollars buy later?" and shrinks over time. They are two sides of the same coin — one inflates the price, the other discounts the money.

Should I use this for a single price or my whole budget?

Either works, but remember it applies one average rate. Categories like healthcare, tuition, and housing have historically risen faster than the overall CPI, while electronics have often fallen. For a specific cost, consider using a rate that reflects that category rather than the general average.

Sources & References

Figures on this page are checked against primary, authoritative sources. Links open in a new tab.

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Finance disclaimer

Results are estimates based on the figures you enter and standard formulas. Rates, fees, taxes, and lender terms vary and change over time, so confirm important numbers with your lender or a qualified professional. This is educational information, not financial advice.

Built and maintained by Calculator Matters, an independent calculator project. Method checked against published formulas and primary sources · Last reviewed 4 June 2026 · How we calculate · Found an error? corrections@calculatormatters.com