NPV Calculator
Calculate the Net Present Value (NPV) of an investment or project by discounting future cash flows back to today's dollars, using your chosen discount rate.
Investment Details
NPV Formula
Net Present Value
Where:
t = year number (1, 2, 3, ...)
r = discount rate (as a decimal)
Worked Example
Discount rate: 10%
Year 1: $4,000, Year 2: $4,000, Year 3: $4,000
PV Year 1 = 4,000 ÷ 1.10 = $3,636.36
PV Year 2 = 4,000 ÷ 1.10² = $3,305.79
PV Year 3 = 4,000 ÷ 1.10³ = $3,005.26
NPV = (3,636.36+3,305.79+3,005.26) − 10,000 = $9,947.41 − $10,000 = -$52.59
Decision Rule
NPV < 0: Investment expected to destroy value - consider rejecting
NPV = 0: Investment exactly breaks even at this discount rate
Common Scenarios
Frequently Asked Questions
NPV Calculator - Evaluate Any Investment in Today's Dollars
Net Present Value (NPV) is one of the most fundamental tools in finance and capital budgeting, used to determine whether an investment or project is expected to create or destroy value once the time value of money is properly accounted for. Rather than simply adding up future cash flows, NPV discounts each one back to its equivalent value today, giving decision-makers a single, comparable number to evaluate opportunities of all kinds - from business projects to personal investments.
The Core Idea: Money Today Is Worth More Than Money Tomorrow
NPV is built entirely around a single foundational principle in finance: a dollar received today is worth more than a dollar received a year from now, because today's dollar can be invested to earn a return in the meantime, and inflation erodes the purchasing power of money over time. Discounting is the mathematical process of converting a future cash flow into its equivalent value today, using the discount rate to represent the return that could be earned on an alternative investment of similar risk. The further into the future a cash flow occurs, the more it gets discounted, since there's more time for that opportunity cost to compound.
Choosing the Right Discount Rate
The discount rate is arguably the most consequential input in an NPV calculation, since even small changes to it can shift a project from apparently profitable to unprofitable. Businesses typically use their Weighted Average Cost of Capital (WACC) - a blend of the cost of debt and equity financing - as the discount rate for corporate investment decisions. Individuals evaluating personal investment opportunities often use their expected alternative investment return (like the return they could earn in the stock market) as a reasonable proxy discount rate, adjusted upward for additional risk if the opportunity being evaluated is riskier than that alternative.
Why NPV Is Often Preferred Over Simpler Metrics
Unlike simpler evaluation methods - like payback period, which only measures how long it takes to recoup the initial investment without considering the time value of money, or naive total cash flow, which ignores discounting entirely - NPV properly accounts for both the timing and the magnitude of cash flows. This makes it particularly valuable for comparing investments with different cash flow patterns: one project that returns money quickly versus another that returns more money but later can be properly compared on equal footing once both are converted into present-value terms.
NPV vs. IRR: Two Sides of the Same Coin
Internal Rate of Return (IRR) is closely related to NPV but answers a slightly different question. While NPV calculates a dollar value at a chosen discount rate, IRR finds the specific discount rate at which NPV would equal exactly zero - essentially, the break-even rate of return the investment generates. Financial analysts often calculate both: IRR gives an intuitive percentage return figure that's easy to compare against a required hurdle rate, while NPV gives the actual dollar value created, which is generally considered the more reliable metric when comparing projects of different sizes or scales.
Practical Considerations When Using NPV
- Cash flow estimates are inherently uncertain - NPV is only as reliable as the projected cash flows fed into it, and forecasting several years into the future always carries meaningful uncertainty.
- Sensitivity testing matters - since NPV is sensitive to the discount rate chosen, it's often worth recalculating NPV at a few different plausible discount rates to see how much the conclusion changes.
- NPV assumes cash flows can be reinvested at the discount rate - an assumption that doesn't always hold perfectly in practice, which is part of why some analysts prefer complementary metrics alongside NPV rather than relying on it alone.
How this calculator works, and where the numbers come from
The NPV Calculator applies the standard formula for this calculation to the values you enter and updates the result as you type. The calculation itself happens in your browser, and the page explains the method so you can check any result by hand.
Please note: Projections assume the inputs you enter stay constant; real returns vary. Results are estimates, not financial advice.
Sources and further reading
Learn more
Read our guide: Compound Interest and the Rule of 72, Checked Against the Math