Free online tool

Future Value Calculator

What will your money be worth later? Enter a lump sum, add optional regular deposits, pick a rate and a horizon — and see the future value, how much of it is growth, and the year-by-year path.

Lump sum + deposits Deposit at start or end Year-by-year table
Your money
$
$
%
15 years
Future value
$0
Total deposited
$0
Growth
$0
Money multiple
—
Value over time
Future value Deposited
▸ Show year-by-year breakdown
Period Deposited Growth Value

Estimates are for illustration and education only — not financial advice. Returns are assumed constant and are not guaranteed.

Good to understand

What "future value" actually means

Future value (FV) is what an amount of money today will be worth at a specific point in the future, given a rate of return. It's the standard question behind almost every savings decision: if I put this money to work now, what do I end up with? This calculator answers it for a lump sum, a stream of regular deposits, or both combined.

The formula behind the numbers

For a lump sum, FV = PV × (1 + i)n, where i is the rate per period and n the number of periods. Regular deposits add an annuity term on top: each deposit compounds from the moment it lands, so earlier deposits contribute more to the final value. The deposit timing toggle switches between deposits made at the end of each period (an ordinary annuity — the common assumption) and at the start (an annuity due, which earns one extra period of growth per deposit).

The money multiple

The third stat shows your money multiple — future value divided by everything you put in. A multiple of 2.0× means compounding doubled your money on top of your deposits. Watch how it climbs with time: it's the clearest single number for the power of a long horizon.

Future value vs. purchasing power

FV is a nominal figure — it doesn't account for inflation. $60,000 in 30 years buys less than $60,000 today. For an inflation-adjusted view, use our compound interest calculator, which has an inflation field in its advanced options. And if you're starting from a target instead of a deposit, the savings goal calculator works the problem in reverse.

Cheat sheet

What $10,000 grows into

Future value of a one-time $10,000 deposit with no further contributions, compounded monthly. A feel for what rate and time do on their own.

Rate 10 years 20 years 30 years 40 years
2% $12,212 $14,913 $18,212 $22,241
4% $14,908 $22,226 $33,135 $49,399
6% $18,194 $33,102 $60,226 $109,575
8% $22,196 $49,268 $109,357 $242,734
10% $27,070 $73,281 $198,374 $537,007

Figures are rounded and assume a constant rate with monthly compounding — illustrative only.

The math

The future value formula

Future value combines two pieces: a lump sum compounding forward, plus the accumulated value of a stream of regular deposits.

FV = P(1 + r)n + PMT · (1 + r)n − 1 ⁄ r
P = present value (lump sum)  •  PMT = deposit per period  •  r = periodic rate  •  n = number of periods
Annuity due multiplies the deposit part by (1 + r)
Depositing at the start of each period gives every contribution one extra period to grow.
Worked example. A $10,000 lump sum plus $250 a month at 6% for 15 years: the lump grows to about $24,000, the deposits add roughly $72,000, for a future value near $96,000. Switching deposits to the start of each period nudges it a little higher — small per year, meaningful over 15.
Quick answers

Future value calculator FAQ

Is this future value calculator free?
Yes — it's free, runs entirely in your browser, and your numbers never leave your device.
What's the difference between this and the compound interest calculator?
They share the same math. This page is framed around the classic finance question — the future value of a present sum plus an annuity, with the ordinary/due timing toggle — while the compound interest calculator adds inflation, tax, and compounding-frequency options for long-term investing scenarios.
Does deposit timing really matter?
A little. Depositing at the start of each period gives every deposit one extra period of growth, which adds roughly one period's return to the annuity portion — around 0.5% more at 6% with monthly deposits. It matters more for yearly deposits and high rates.
What rate should I enter?
Match it to the asset: 3–4% for high-yield savings, more for diversified stock funds over long horizons (historically roughly 7% real for broad indexes, with large year-to-year swings). Try a conservative and an optimistic figure and treat the range as your answer.
Is this financial advice?
No — it's an educational estimate using a constant rate of return. Real returns fluctuate, and fees and taxes aren't included. Do your own research or talk to a qualified advisor.