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Home Value Appreciation Calculator

Estimate what a home could be worth in the future at a steady appreciation rate, and what that is in today's dollars. Or enter what you paid and what it is worth now to find the yearly rate it has grown at.

Updated Oct 16, 2026Free · no sign-upFormulas tested

Your inputs

Project a home’s value at a steady yearly appreciation rate, in future dollars and in today’s dollars.

$
%
An assumption, not a forecast. Try several rates.
years
%
Optional. Converts the future value into today’s dollars.

Results

Future value$537,567After 10 years at 3.00% a year
Gain in value
$137,567
Total appreciation
34.4%
Future value in today’s dollars
$419,946
Discounted at 2.5% inflation a year
Real gain
$19,946
Real appreciation per year
0.49%
Growth above inflation
Years to double
23.4 years

The home would sell for $537,567 in 10 years, but after 2.5% inflation that money buys what $419,946 buys today: a real gain of 5.0%.

Home value in future dollars and in today’s dollars

Future dollarsToday’s dollars
$400K$450K$500K$550KNowYr 2Yr 4Yr 6Yr 8Yr 10

Value year by year

YearValueGain so farIn today’s dollars
1$412,000$12,000$401,951
2$424,360$24,360$403,912
3$437,091$37,091$405,882
4$450,204$50,204$407,862
5$463,710$63,710$409,852
6$477,621$77,621$411,851
7$491,950$91,950$413,860
8$506,708$106,708$415,879
9$521,909$121,909$417,908
10$537,567$137,567$419,946

Value after 10 years at other rates

AppreciationFuture valueGain
1.0%$441,849$41,849
2.0%$487,598$87,598
3.0%$537,567$137,567
4.0%$592,098$192,098
5.0%$651,558$251,558

Results are estimates from the numbers you enter. They are not financial, tax or legal advice.

How to use the appreciation calculator

Future value projects a home’s value forward:

  1. Enter the current value: a recent appraisal, the price of similar homes that sold nearby, or your purchase price if you just bought.
  2. Enter an appreciation rate per year. It is an assumption, so try several.
  3. Enter the number of years.
  4. Add an inflation rate to see the result in today’s dollars. Leave it empty to skip.

Historical rate works backwards. Enter what you paid, what the home is worth now and how many years you have owned it, and it returns the yearly compound appreciation rate. Add average inflation to see how much of that growth was real.

The formulas

Future value = V × (1 + a)n
Value in today's dollars = Future value ÷ (1 + i)n
Real appreciation rate = (1 + a) ÷ (1 + i) − 1V is the current value, a the yearly appreciation rate, i the yearly inflation rate and n the number of years.
Annual appreciation (CAGR) = (Current value ÷ Purchase price)1/n − 1
Total appreciation = Current value ÷ Purchase price − 1

A worked example

Future value. A home worth $400,000 that appreciates 3% a year would be worth $537,567 in 10 years, a gain of $137,567 or 34.4%.

With inflation at 2.5%, that future price is worth $419,946 in today’s dollars. The real gain is $19,946, or 0.49% a year above inflation.

Historical rate. A home bought for $250,000 and now worth $400,000 after 12 years has risen 60.0% in total, which is 3.99% a year compounded. After 2.5% average inflation, real appreciation was 1.46% a year.

Small rate changes, large differences

Compounding makes the rate matter more the longer you look ahead:

Appreciation per year Value after 10 years
1% $441,849
3% $537,567
5% $651,558

Over 30 years, the same 3% rate would take the home to $970,905. Long projections like that are illustrations of compounding, not forecasts: local markets go through long flat or falling periods, and a decade of 5% growth in one city can coincide with no growth in another.

Nominal and real appreciation

Most of the rise in home prices over time reflects inflation. When everything else also costs more, a higher price for your home does not make you richer by the same amount. That is why the calculator shows the value in today’s dollars: in the example, the home is worth $137,567 more in future dollars but only $19,946 more in purchasing power.

Because long-run price growth has not been far above inflation, much of the financial benefit of owning usually comes from elsewhere: paying down a mortgage, living rent-free once it is paid off, and leverage: a 34.4% rise on the whole home is a much larger return on a 20% down payment. For a rental property, our rental property calculator combines appreciation with rent, costs and the mortgage.

What this calculator does not include

A single steady rate is a simplification. Actual values move unevenly and can fall for years at a time. The calculator also ignores what it costs to own the home in the meantime (property tax, insurance, maintenance and interest), the selling costs that come out of the gain, and the value added by renovations. A home whose value rose after a new kitchen has not appreciated by the full amount; part of the increase is money you put in.

Frequently asked questions

How do you calculate home appreciation?
Future value = current value × (1 + annual rate)^years. A $400,000 home growing 3% a year for 10 years would be worth $537,567. To find a past rate, reverse it: (current value ÷ purchase price)^(1 ÷ years) − 1.
What is a realistic appreciation rate for a home?
Over long periods, US home prices have roughly tracked or slightly exceeded inflation, with long stretches above and below the trend and wide differences between cities and neighborhoods. A rate a little above your expected inflation rate is a cautious base case. Test a lower and a higher rate too, since no one can predict local prices for a decade.
Is appreciation the same as profit?
No. Selling costs, often several percent of the price, come out of the gain, and the money spent on improvements is part of what you paid for it. Over the years you also pay property tax, insurance and maintenance. Appreciation tells you how the price moved, not what the home earned you.
Why does the inflation-adjusted value matter?
Because a dollar in the future buys less than a dollar today. In the example, a nominal gain of $137,567 becomes a real gain of only $19,946 once 2.5% inflation is taken out, because most of the price rise just keeps pace with everything else.
What is the difference between total and annual appreciation?
Total appreciation is the whole percentage rise since you bought. Annual appreciation spreads it into an equal compound rate per year. In the second tab, a 60.0% rise over 12 years works out to 3.99% a year, not 5.00%, because each year's growth builds on the last.

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This calculator is for education and planning. It uses the formulas described above and the inputs you provide; real results depend on fees, taxes, timing and other details that a general tool cannot know. PromtFinance does not give personal financial advice. Check important decisions with your provider or a qualified professional.