Future Value Calculator

FV = PV × (1 + r)^n. What today's amount grows to over time.

Inputs

Result

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General calculation reads

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How to use this calculator

  • Enter present value.
  • Pick annual rate.
  • Enter years to project.

About this calculator

Future value: how much today's money grows to at a given rate. FV = PV × (1 + r)^n. The inverse of present value. Compound interest: each year's interest earns its own interest the following year. The "rule of 72" estimates doubling time as 72/r%.

Frequently asked

How does this differ from compound interest?+
Same formula. "Compound interest" frames it for savings; "future value" frames it for investments.
What's the rule of 72?+
Doubling time ≈ 72 / rate%. At 6%: doubles in ~12 years. At 8%: ~9 years. Rough but useful for mental math.
Annual vs monthly compounding?+
For periodic compounding: FV = PV × (1 + r/m)^(m·n) where m = periods/year. Higher m gives slightly higher FV — see continuous-compounding calculator for the limit.
Inflation adjustment?+
Subtract inflation rate from your nominal rate to get real rate. $1 today at 7% nominal − 3% inflation = 4% real growth.
Why is the difference so large for long horizons?+
Compound interest grows exponentially. $1 at 8% over 30 years = $10.06; over 40 years = $21.72. Doubling the time more than doubles the result.

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