Internal rate of return (IRR)

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== Abstract ==
 
== Abstract ==
  
The '''Internal Rate of Return (IRR)''' is a discounted cash flow method used in [[Wikipedia: capital budgeting |capital budgeting]] and [[Wikipedia: corporate finance |corporate finance]] to estimate and evaluate the profitability of potential investments. Starting from the formula of [[Wikipedia: Net present value |Net present value]], the '''discount rate''' that makes the present value of the costs (negative cash flows) of an investment equal to the present value of the benefits (positive cash flows) in a discounted cash flow analysis is called '''Internal Rate of Return'''. In other words, the IRR is the discount rate that gives a net present value of zero when applied to the expected cash flow of a project. This rate of return is called "internal" because the formula predicts a rate that depends only on the project, more precisely on the project's cash flows, and does not depend on external factors such as market interest rates.  
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The '''Internal Rate of Return (IRR)''' is a [[Wikipedia: discounted cash flow |discounted cash flow]] method used in [[Wikipedia: capital budgeting |capital budgeting]] and [[Wikipedia: corporate finance |corporate finance]] to estimate and evaluate the profitability of potential investments using the concepts of the time value of money. Starting from the formula of [[Wikipedia: Net present value |Net present value]], the '''discount rate''' that makes the present value of the costs (negative cash flows) of an investment equal to the present value of the benefits (positive cash flows) in a discounted cash flow analysis is called '''Internal Rate of Return'''. In other words, the IRR is the discount rate that gives a net present value of zero when applied to the expected cash flow of a project. This rate of return is called "internal" because the formula predicts a rate that depends only on the project, more precisely on the project's cash flows, and does not depend on external factors such as market interest rates.  
  
 
To understand which project among the different projects the company should undertake, the IRR offers a method of decision criteria that allows management to have an overview of the profitability of multiple investments with a single calculation. - The net present value method determines the discounted monetary value ($) that the project should produce considering a fixed discount rate. It means that for more rates you will have more net present values. The internal rate of return is that particular rate for which NPV = 0. - This information combined with the relationship between NPV and the discount rate allows management to undertake the most profitable project among multiple projects. In general, as analyzed below, the higher the Internal Rate of Return of a project, the more desirable the investment to be made.
 
To understand which project among the different projects the company should undertake, the IRR offers a method of decision criteria that allows management to have an overview of the profitability of multiple investments with a single calculation. - The net present value method determines the discounted monetary value ($) that the project should produce considering a fixed discount rate. It means that for more rates you will have more net present values. The internal rate of return is that particular rate for which NPV = 0. - This information combined with the relationship between NPV and the discount rate allows management to undertake the most profitable project among multiple projects. In general, as analyzed below, the higher the Internal Rate of Return of a project, the more desirable the investment to be made.

Revision as of 16:49, 13 February 2022

[Lorenzo Incarnato s220426]


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Abstract

The Internal Rate of Return (IRR) is a discounted cash flow method used in capital budgeting and corporate finance to estimate and evaluate the profitability of potential investments using the concepts of the time value of money. Starting from the formula of Net present value, the discount rate that makes the present value of the costs (negative cash flows) of an investment equal to the present value of the benefits (positive cash flows) in a discounted cash flow analysis is called Internal Rate of Return. In other words, the IRR is the discount rate that gives a net present value of zero when applied to the expected cash flow of a project. This rate of return is called "internal" because the formula predicts a rate that depends only on the project, more precisely on the project's cash flows, and does not depend on external factors such as market interest rates.

To understand which project among the different projects the company should undertake, the IRR offers a method of decision criteria that allows management to have an overview of the profitability of multiple investments with a single calculation. - The net present value method determines the discounted monetary value ($) that the project should produce considering a fixed discount rate. It means that for more rates you will have more net present values. The internal rate of return is that particular rate for which NPV = 0. - This information combined with the relationship between NPV and the discount rate allows management to undertake the most profitable project among multiple projects. In general, as analyzed below, the higher the Internal Rate of Return of a project, the more desirable the investment to be made.



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Time value of money

IRR: definition and formula

Decision criteria

IRR in practice

Internal Rate of Return (IRR) vs Return on Investment (ROI) vs Net Present Value (NPV)

Draft: IRR vs VAN

While the first method provides information on the actual benefit or loss, in terms of money, that the investment will generate in the horizontal period based on the discount rate and, therefore, if the discount rate changes, the result of the Present Value will also be modified. The second method provides information on the percentage rate such that the NPV is zero. This information allows the company to quickly decide whether to invest in the project or not .........

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