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Future Value Calculator

How could my money grow? Try a starting amount, a regular contribution, a time frame and a few different returns, and see how compound growth adds up. Hypothetical, private and free.

Educational only, and private. This calculator shows a hypothetical illustration, not a projection or a promise. It runs entirely in your browser: nothing you type is sent, saved or stored, and refreshing the page clears it. Please read the disclosure.

Try it: how could my money grow?

Your hypothetical numbers

What you have to start with today. Use 0 if you are starting from scratch.

How often you add the contribution

Added at the end of each month or year. Leave blank or 0 for none.

Whole years, from 1 to 70.

A steady, hypothetical rate from 0% to 20%. Real returns go up and down.

Used to show the result in today’s dollars. Leave blank to skip (0% to 15%).

Results update as you type. Assumes contributions at the end of each period and a steady return every year; see how the math works.

Hypothetical ending value

$144,573

after 20 years at a steady 7% a year

40% is money you put in; 60% is growth.

Total you put in

$58,000

starting amount plus contributions

Growth earned

$86,573

compound growth on top of what you put in

In today’s dollars

$80,046

what the ending value could buy at today’s prices, with 3% inflation

A range, not a promise

No investment earns the same return every year. Here is the same plan at a lower, your chosen, and a higher steady return (2 percentage points either way, never below 0%):

Lower: 5%

$109,333

Your rate: 7%

$144,573

Higher: 9%

$193,669

Real returns vary from year to year, can be negative, and are not guaranteed. The order of good and bad years also matters, especially when you are adding or withdrawing money. Even the “lower” figure is not a floor: actual results could be lower than every number shown here, including a loss.

  • Money you put in
  • Growth
Year-by-year balance, hypothetical. The full numbers are in the table below.
Show the year-by-year table
Year-by-year hypothetical growth
YearAdded this yearTotal put inGrowth so farBalance at year endIn today’s dollars

The example, in plain numbers

With the starting example ($10,000 to start, $200 a month, 20 years, a steady 7% a year and 3% inflation), the hypothetical ending value is about $144,573. You would have put in $58,000 ($10,000 plus 240 monthly contributions of $200), so about $86,573 is growth. In today’s dollars, that ending value would buy about what $80,046 buys now. At 5% or 9% instead of 7%, the same plan would end near $109,333 or $193,669.

What is compound growth?

Compound growth means your money earns a return, and then that return starts earning a return too. It is growth on top of growth. With a hypothetical $10,000 earning a steady 7% a year, the first year adds $700. The second year adds about $749, because now the 7% applies to $10,700, not just $10,000. Each year the snowball is a little bigger, so it picks up a little more.

That is why the gold part of the chart (growth) starts small and then takes over in later years. Early on, most of the balance is money you put in. Given enough time, growth can become the larger share.

Why time and steady contributions matter

Compounding needs time to do its work. Two hypothetical savers each put in $200 a month and earn the same steady 7% a year:

  • Saver A starts 40 years before retiring: puts in $96,000 and ends with about $524,963.
  • Saver B starts 10 years later, with 30 years to go: puts in $72,000 and ends with about $243,994.

Saver A put in only $24,000 more but ended with about $280,968 more, because the early money had an extra decade to compound. Steady contributions help in a second way: adding money on a schedule, in good markets and bad, builds the habit and keeps the snowball growing. Starting with a small amount still counts.

The Rule of 72, a quick shortcut

Divide 72 by a yearly growth rate to estimate how many years it takes money to double. At a hypothetical 7%, 72 ÷ 7 ≈ 10.3 years (the exact math gives about 10.2). It works in reverse for costs, too: at 3% inflation, prices roughly double in about 72 ÷ 3 = 24 years. It is a rough rule of thumb, most accurate for rates between about 6% and 10%.

How fees and inflation shrink growth

Fees come out every year, so their cost compounds too. Using $10,000 to start and $200 a month for 30 years: at a steady 7% the hypothetical ending value is about $325,159. If a 1% yearly fee lowers that to 6%, it is about $261,129, roughly $64,030 less. To see the effect of fees in this calculator, lower the return by the yearly fee. This calculator does not include fees or taxes unless you adjust the return yourself.

Inflation does not shrink the number on your statement, but it shrinks what that number can buy. At 3% a year, $100,000 twenty years from now would buy about what $55,368 buys today. That is why the calculator shows the result in today’s dollars. Taxes can also reduce growth, depending on the type of account.

How the math works (our assumptions)

  • Monthly contributions: the yearly return is divided by 12 and compounded every month (a steady 7% a year becomes 7% ÷ 12 each month, which works out to about 7.23% over a full year). Each $200 is added at the end of the month.
  • Yearly contributions: the return is compounded once a year, and each contribution is added at the end of the year.
  • Starting amount: invested on day one and compounded the same way.
  • Formula: ending value = start × (1 + i)n + contribution × [(1 + i)n − 1] ÷ i, where i is the return per period and n is the number of periods. This is the standard future value formula for an ordinary annuity.
  • Today’s dollars: ending value ÷ (1 + inflation)years.
  • Not included: taxes, fees and expenses (unless you lower the return yourself), contribution limits, changes to how much you add, withdrawals, and the ups and downs of real markets.

Official sources

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Important: please read

For educational purposes only. Not financial, investment, tax, or legal advice. Consult a qualified professional.

Hypothetical illustration only. The results above are a hypothetical illustration of math, based only on the numbers you enter. They are not a projection, prediction or guarantee of the results of any investment, account or product, and they do not represent any real person. No specific investment is shown or recommended.

Steady returns are an assumption. The calculator assumes the same return every year. Real investments rise and fall, can lose money, including the money you put in, and may never earn the rates shown. The lower and higher figures are simple what-ifs, not a forecast range or a worst or best case.

Taxes and fees are not included unless stated (for example, the fee example above) or unless you lower the return yourself. Taxes, fees, expenses and inflation all reduce real results. Past returns do not guarantee future results.

Privacy: the calculator runs entirely in your browser. Nothing you type is sent, saved or stored, and the page uses no cookies or storage for it. Refreshing the page clears your numbers.

Before making financial decisions, consider talking with a qualified professional who can look at your full situation. See our Disclosures, Privacy & Terms. Questions: info@gripfp.com.