$
%
yr
Present value$1,000.00
Interest earned$790.85
Future value$1,790.85
The split
Today 56%Growth 44%

Balance over time

Now10 yr

Year by year

YrGrowthBalance
1$60.00$1,060.00
2$123.60$1,123.60
3$191.02$1,191.02
4$262.48$1,262.48
5$338.23$1,338.23
6$418.52$1,418.52
7$503.63$1,503.63
8$593.85$1,593.85
9$689.48$1,689.48
10$790.85$1,790.85

The formula

FV=PV(1+r)nFV = PV\,(1 + r)^{n}
PV — present value (amount today)
r — annual interest rate (as a decimal)
n — number of years
FV — future value

How it works

Future value tells you what a sum of money today will be worth later, once it has earned compound interest. Enter an amount, a rate and a number of years to see how much it grows into — and watch the balance climb year by year.

FAQ

Does this assume compound interest?

Yes. Each year’s interest is added to the balance and earns interest itself the next year, which is why the growth curve bends upward rather than rising in a straight line.

What if I add money every year too?

This calculator grows a single lump sum. For regular deposits on top, use a savings or investment calculator that includes recurring contributions.

About the future value calculator

This calculator shows what a lump sum invested today will be worth after a number of years of compound growth. Money that earns interest grows over time, and future value puts an exact figure on that growth. It is the flip side of present value: instead of asking what a future amount is worth now, it asks what today’s amount will become later. That makes it a simple way to picture the reward of leaving savings untouched.

How to use it

Enter the present value — the amount you have today — then the annual interest rate and the number of years you plan to leave it invested. The calculator returns the future value and the total growth. For example, $1,000 at 6% for 10 years grows to about $1,790, a gain of roughly $790. The chart and table below trace the balance year by year, so you can see how compounding speeds up the longer the money stays put.

The formula

Future value uses FV=PV(1+r)nFV = PV\,(1 + r)^{n}, where PVPV is the present value, rr is the yearly rate written as a decimal (6% becomes 0.06) and nn is the number of years. The (1+r)n(1 + r)^{n} term is the growth factor: each year multiplies the balance by 1+r1 + r, so over nn years those factors stack up through repeated multiplication. The gain, or interest earned, is simply FVPVFV - PV.

Where it is used

Savers use it to set goals — how large a deposit today becomes a target amount later — while investors use it to compare opportunities with different rates and time horizons. Financial planners rely on it to project pensions and college funds, and businesses use it to value cash they expect to hold. Because it captures the core idea of compound growth, it underpins nearly every long-term money decision, from retirement saving to reinvesting a windfall.