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Hands-On Financial Modeling with Excel for Microsoft 365

You're reading from   Hands-On Financial Modeling with Excel for Microsoft 365 Build your own practical financial models for effective forecasting, valuation, trading, and growth analysis

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Product type Paperback
Published in Jun 2022
Publisher Packt
ISBN-13 9781803231143
Length 346 pages
Edition 2nd Edition
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Author (1):
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Shmuel Oluwa Shmuel Oluwa
Author Profile Icon Shmuel Oluwa
Shmuel Oluwa
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Table of Contents (19) Chapters Close

Preface 1. Part 1 – Financial Modeling Overview
2. Chapter 1: An Introduction to Financial Modeling and Excel FREE CHAPTER 3. Chapter 2: Steps for Building a Financial Model 4. Part 2 – The Use of Excel Features and Functions for Financial Modeling
5. Chapter 3: Formulas and Functions – Completing Modeling Tasks with a Single Formula 6. Chapter 4: Referencing Framework in Excel 7. Chapter 5: An Introduction to Power Query 8. Part 3 – Building an Integrated 3-Statement Financial Model with Valuation by DCF
9. Chapter 6: Understanding Project and Building Assumptions 10. Chapter 7: Asset and Debt Schedules 11. Chapter 8: Preparing a Cash Flow Statement 12. Chapter 9: Ratio Analysis 13. Chapter 10: Valuation 14. Chapter 11: Model Testing for Reasonableness and Accuracy 15. Part 4 – Case Study
16. Chapter 12: Case Study 1 – Building a Model to Extract a Balance Sheet and Profit and Loss from a Trial Balance 17. Chapter 13: Case Study 2 – Creating a Model for Capital Budgeting 18. Other Books You May Enjoy

Understanding NPV

As the name suggests, NPV is a net figure and is obtained as follows:

NPV = Present Value of all cash inflows – Present Value of all cash outflows

Usually, the outflow tends to be at the commencement of the project and is thus not discounted. However, where there is additional outflow some time in the future, this has to be discounted to its PV and added to the initial outflow before subtracting from the PV of cash inflows.

For investment decisions, if the NPV of a project is positive, then accept the project. If the NPV is negative, reject the project. The greater the NPV, the more financially rewarding the project.

The relationship between PV and FV is captured as follows:

Here, we have the following:

  • FV = future value
  • PV = present value
  • K = discount rate
  • n = number of years (assuming that now is year 0 and after one year is year 1)

Rearranging the equation, we get the following:

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