💹 Investment Growth Calculator
Project portfolio growth with recurring investing, compound returns, and long-term assumptions.
Use this free IRR calculator to estimate the internal rate of return on an investment based on an initial outflow and a stream of future cash flows. It is built for searches like IRR calculator, investment IRR calculator, and internal rate of return calculator.
Estimated IRR
18.65%
Total Cash Returned
$180,000
Cash Multiple
1.80×
Years Modeled
5
When to use IRR
IRR is useful when cash comes back unevenly over time and you want an annualized return estimate to compare with a hurdle rate or alternative investment.
Formula
0 = CF₀ + CF₁/(1+r) + CF₂/(1+r)² + … + CFₙ/(1+r)ⁿ
Plain English
IRR is the breakeven return rate of an investment. If it exceeds your cost of capital, the project creates value. Investing $100,000 today to receive $30,000/year for 5 years yields an IRR of about 15.2%. If your cost of capital is 8%, this deal looks attractive. IRR has no closed-form solution — the calculator finds it iteratively using Newton's method.
Enter the initial investment as a starting amount and add projected annual cash flows for future years.
Review the estimated internal rate of return and total cash returned.
Adjust exit proceeds or annual cash flows to test downside and upside cases.
IRR is useful when you want a single annualized return estimate for a project, private investment, business acquisition, or real estate deal. It helps compare opportunities that have different timing and sizes of future cash flows.
What this calculator helps you answer
IRR is the discount rate that makes the net present value of all cash flows equal to zero. In practice, it is often used as a shorthand annualized return for an investment or project.
IRR can overstate attractiveness when interim cash flows are unrealistic to reinvest at the same rate, and it can be less intuitive than comparing actual dollars created alongside NPV.
Use IRR when timing matters. Two investments can have the same total ROI but very different annualized returns depending on how quickly the cash comes back.
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