Finance calculator

Free net present value calculator

See whether an investment is worth making. Enter a discount rate, an up-front investment, and the cash flow you expect each year. The calculator returns the net present value, a year-by-year discounted-cash-flow table, the total cash flow, and an accept-or-reject verdict — updated live, as you type.

InputsLive
Project terms
Discount rate
%
Initial investment
$
Cash flow by year
Year 1
$
Year 2
$
Year 3
$
Year 4
$
Year 5
$
Year 6
$
Year 7
$
Year 8
$
Result
Net present value
$14,019
Positive NPV — the project clears your discount rate. Accept.
Initial investment$50,000
Total cash flow$96,000
DecisionAccept
Discounted cash flows
YearCash flowFactorPresent value
1$12,0000.9091$10,909
2$12,0000.8264$9,917
3$12,0000.7513$9,016
4$12,0000.6830$8,196
5$12,0000.6209$7,451
6$12,0000.5645$6,774
7$12,0000.5132$6,158
8$12,0000.4665$5,598

Estimates only, based on the values you enter. Not investment advice.

Results are estimates. Consult a professional.

Definition

What is net present value?

Net present value (NPV) is the single number that tells you whether an investment is worth making. It is the difference between the present value of every dollar a project is expected to bring in and the dollars you have to put in to get it — with future cash flows discounted back to today, because a dollar received in five years is worth less than a dollar in your hand now. A positive NPV means the project earns more than your required rate of return and adds value; a negative NPV means it destroys value. This net present value calculator returns that figure the moment you enter a discount rate, an initial investment, and the cash flows you expect each year.

NPV = initial investment + Σ CF_t / (1 + r)^t for t = 1..N
CF_t = the cash flow in year t
r = the discount rate (your required return)

NPV is the heart of discounted cash flow (DCF) analysis. DCF is the broad method of valuing something by its future cash flows; NPV is the specific number that method produces once you net the up-front cost back out. If you have ever heard an analyst say a project “clears its hurdle rate,” they mean its NPV at that discount rate is positive.

Method

How to calculate net present value

Calculating NPV is a four-step process. The calculator above runs all four live as you type, but it is worth knowing what it is doing under the hood.

  1. Map out the cash flows. List the up-front outlay (the year-0 outflow) and the cash you expect each year afterward. Inflows are positive; the initial investment is a negative outlay.
  2. Choose a discount rate. This is your required return — often the cost of capital or WACC. It is the single most important assumption.
  3. Discount each future cash flow. Divide each year's cash flow by (1 + r) raised to that year's number to get its present value.
  4. Sum and subtract. Add up all the present values and subtract the initial investment. The result is the net present value.
The discount factor for year t is 1 / (1 + r)^t. At a 10% rate, $1 in year 1 is worth about 91 cents today, and $1 in year 8 is worth only about 47 cents — which is exactly why distant cash flows pull less weight in the result.
Worked example

A worked example using the net present value calculator

Example: a $50,000 equipment purchase

A small manufacturer is weighing a $50,000 machine expected to generate $12,000 of extra cash flow every year for eight years. Their required return — the discount rate — is 10%. Should they buy it? Here is exactly what the calculator does.

Step 1 — Enter the rate, the outlay, and the cash flows

They set the discount rate to 10%, the initial investment to $50,000, and each of years 1 through 8 to $12,000. The undiscounted cash flows total $96,000 — but that total ignores timing, so it overstates the real worth of the project.

Step 2 — Discount each year back to today

YearCash flowDiscount factorPresent value
1$12,0000.9091$10,909
2$12,0000.8264$9,917
3$12,0000.7513$9,016
4$12,0000.6830$8,196
5$12,0000.6209$7,451
6$12,0000.5645$6,774
7$12,0000.5132$6,158
8$12,0000.4665$5,598
Total PV$96,000$64,019

Each $12,000 is divided by (1.10) raised to its year number. The present values sum to $64,019.

Step 3 — Subtract the initial investment

+$14,019 net present value
$64,019 in discounted inflows minus the $50,000 outlay. Because the NPV is positive, the project clears the 10% hurdle and is expected to add about $14,000 of value — the calculator shows this instantly, along with an Accept verdict.
The rule

The NPV decision rule: accept if NPV is positive

Once you have the number, the decision is mechanical. The NPV rule is one of the cleanest in finance:

  • NPV > 0 — accept. The project earns more than your discount rate and adds value. The calculator shows an Accept verdict.
  • NPV < 0 — reject. The project earns less than your required return and destroys value.
  • NPV = 0 — indifferent. The project earns exactly your discount rate. It neither creates nor destroys value; non-financial factors break the tie.

When you are choosing between several projects you cannot fund at once — mutually exclusive choices — pick the one with the highest NPV, not simply the first that turns positive. NPV measures value in actual dollars, which is what ultimately matters to owners.

The present value of all future cash flows minus the initial investment. Positive means the project adds value.
The required rate of return used to convert future cash flows into today's dollars — often the cost of capital or WACC.
What a future cash flow is worth today, once discounted back at the chosen rate.
The up-front outlay at year 0 — the cash you commit before any returns arrive.
Key assumption

How to choose a discount rate

The discount rate is the assumption NPV is most sensitive to — change it a few points and a project can flip from accept to reject. There is no single “right” rate; you pick the return you could reasonably earn elsewhere at comparable risk.

  • Company-funded projects. Use the weighted average cost of capital (WACC) — the blended after-tax cost of the firm's debt and equity. Build it with the WACC calculator.
  • Equity-only or personal investments. Use your required return on equity, or the return on the best alternative of similar risk you are giving up.
  • Higher-risk projects. Add a risk premium. Riskier cash flows deserve a higher discount rate, which lowers their present value and the resulting NPV.

A common practice is to test a range — say, your base rate plus or minus two points — and see whether the accept/reject verdict holds. If the project is positive across the whole range, the decision is robust; if it flips, the discount rate deserves more scrutiny than the cash-flow forecast.

Comparison

NPV vs. IRR — which should you use?

Net present value and internal rate of return are the two pillars of capital budgeting, and they answer related but different questions. NPV tells you the dollar value a project adds at a discount rate you supply. IRR is the discount rate that would make the NPV exactly zero — a percentage you compare against your required return.

NPVIRR
AnswersHow much value, in dollarsWhat return, as a percentage
You supplyA discount rateNothing — it is solved for
Accept whenNPV > 0IRR > required return
Best forComparing or sizing projectsQuick rate-of-return intuition

NPV and IRR usually agree on a single project. They can disagree on mutually exclusive projects of different sizes or with unusual cash-flow patterns.

When the two conflict — typically with projects of very different scale, or cash flows that switch sign more than once — trust NPV. IRR can produce multiple answers or none with non-standard cash flows, and its reinvestment assumption is often unrealistic. Use the IRR calculator alongside this one to see both numbers for the same cash flows.

Interpretation

What a positive or negative NPV really means

A positive NPV does not mean the project simply makes money — it means it makes more than your discount rate already demands. The discount rate bakes in your required return, so clearing it is a higher bar than turning a nominal profit. An NPV of +$14,000 says the project is worth about $14,000 more to you today than it costs, after you have already been compensated for the time value and risk of your money.

A negative NPV is not a sign the project loses money in raw terms; it can still throw off positive cash. It means those cash flows are not large enough or early enough to beat what you could earn elsewhere at the same risk. In that case the capital is better deployed somewhere with a positive NPV — even doing nothing and earning your discount rate would leave you better off.

Caveats

Limitations of net present value

NPV is the gold standard for investment appraisal, but it rests on assumptions that are only as good as your inputs. Knowing where it strains keeps you from over-trusting a single number.

  • It depends on forecasts. Future cash flows are estimates. The further out and the more uncertain they are, the shakier the NPV — garbage in, garbage out.
  • It assumes one constant rate. Real costs of capital shift over a project's life, but the basic formula applies a single discount rate to every year.
  • It ignores non-financial factors. Strategic fit, environmental impact, and optionality do not appear in the math, yet often matter to the decision.
  • It assumes reinvestment at the discount rate. Interim cash flows are implicitly reinvested at r, which may not hold if conditions change.

The practical response is not to abandon NPV but to stress-test it: run a few discount rates, flex the cash-flow forecast up and down, and check whether the accept/reject call survives. A decision that holds across reasonable scenarios is one you can stand behind.

Applications

Where NPV is used in practice

NPV shows up wherever money is committed today for cash flows tomorrow:

  • Capital budgeting. Deciding whether to buy equipment, open a location, or launch a product line.
  • Business and asset valuation. The discounted-cash-flow value of a company is an NPV of its projected free cash flows.
  • Real-estate and infrastructure. Appraising a property or a long-lived asset by the rental or toll income it will generate.
  • Personal finance. Comparing a lump sum today against a stream of future payments — the same logic behind a pension-versus-lump-sum choice.

For related time-value tools, pair this with the present value, future value, and future value of an annuity calculators. Or browse the full Finance calculators shelf.

Methodology

Methodology and sources

This calculator applies the standard net present value formula — NPV = −initial investment + Σ CF_t / (1 + r)^t — discounting each year's cash flow at the rate you supply and netting out the up-front outlay. It is the same calculation as Excel's NPV function combined with the initial outlay, and the foundation of discounted-cash-flow analysis taught in every corporate-finance curriculum. Figures are estimates based on the inputs you enter and are not investment advice.

Corporate Finance Institute — Net Present Value (NPV).
Questions

Frequently asked questions about the free net present value calculator

A net present value calculator is a free online tool that helps you calculate the net present value of a project — discount each year's cash flow, net out the initial investment, and get an accept/reject verdict. NPV discounts each future cash flow back to today and subtracts the up-front outlay. A positive NPV means the project earns more than the discount rate and adds value. It runs entirely in your browser with instant results and no sign-up.
Discount each future cash flow back to today and subtract the initial investment. For each year, divide that year's cash flow by (1 + r) raised to the year number, where r is your discount rate; sum those present values, then subtract the up-front outlay. The result is the net present value.
A positive NPV means the project is worth more to you today than it costs, after you have already been compensated for the time value and risk of your money. It earns more than your discount rate and adds value, so the decision rule is to accept it. An NPV of +$14,000 means the project adds roughly $14,000 of value in today's dollars.
Yes. A negative NPV means the project's discounted cash flows do not beat your required return — it destroys value relative to what you could earn elsewhere at the same risk. It can still throw off positive cash in raw terms; it just is not enough, early enough. The rule is to reject a negative-NPV project.
NPV tells you how much value a project adds in dollars, using a discount rate you supply. IRR is the discount rate that would make NPV exactly zero — a percentage you compare against your required return. They usually agree on a single project but can conflict on mutually exclusive projects of different sizes or with unusual cash flows; when they do, trust NPV.
Discounted cash flow (DCF) is the broad method of valuing something by discounting its future cash flows. NPV is the specific number that method produces once you net out the up-front cost. In other words, NPV is the result of a DCF analysis applied to an investment with an initial outlay.
Use the return you could earn elsewhere at comparable risk. For company-funded projects that is usually the weighted average cost of capital (WACC); for equity-only or personal investments it is your required return on equity. Add a risk premium for riskier projects, and test a range of rates to see whether the accept/reject verdict holds.
About

About this net present value calculator

This net present value calculator runs entirely in your browser. Every figure you enter stays on your device — nothing is sent to a server, logged, or shared. It discounts each year's cash flow at the rate you set, sums those present values, subtracts your initial investment, and applies the NPV decision rule (accept if NPV is positive), updating instantly as you type.

Calculators Cloud offers 400+ free tools with no sign-up. The whole Finance calculators shelf includes IRR, Present value, and WACC tools alongside this one. Or browse the full calculator directory.

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