In the constant growth formula, you
can use the required rate of return on equity to determine the value of a share
of stock. However, when you are computing the value of an investment project,
you cannot assume the project is entirely funded by equity. Most businesses,
and most projects, are funded with a combination of debt and equity financing.
As a result, the discount rate for the project has to reflect the required
rates of return for the debt holders and the equity holders. Analysts compute
the weighted average cost of capital (the WACC) to value projects. The WACC is
a weighted average of the required returns for the debt and equity holders,
based on the proportions of debt and equity in the capital structure. In this
discussion, you will practice calculating the WACC and interpreting its meaning
and application.
Prepare:
Prior to beginning work on this
discussion forum,
- Complete the Week 5 – Learning Activity.
- Read Chapter 10 in Essentials of
finance.
Imagine that you own a company,
Optimus, Inc., which is funded with 40% debt and 60% common stock; there is no
preferred stock in the capital structure. The debt has an after-tax cost of 4%.
You have studied the Electrobicycle project, and you believe that the auto
company who has done the research and development (R&D) has made a crucial
mistake. You believe that after the first 5 years, there will be worldwide
expansion opportunities and many more years of revenues and earnings from
selling Electrobicycles. Thus, you would not shut down the project in Year 5.
Instead, you believe you will be able to sell the Electrobicycle business in
Year 5 to a multinational company that will continue to produce the products
and sell them internationally for many years into the future. You believe the
sale of the Electrobicycle business in Year 5 will be for at least $15.0
million. Thus, you believe the value of the Electrobicycle project is
significantly higher than the auto company realizes.
For the initial post,
- Calculate Optimus’ required rate of return on equity
using the capital asset pricing model (CAPM). For the CAPM, use the
following assumptions:
- Use a risk-free rate of 4.0%.
- Use 6.0% as the market risk premium.
- For the beta, use the beta below, according to the
first letter of your first name
|
First
Letter of First Name |
Beta |
|
A through B |
0.30 |
|
C through D |
0.40 |
|
E through F |
0.50 |
|
G through H |
0.60 |
|
I through J |
0.70 |
|
K through L |
0.80 |
|
M through N |
0.90 |
|
O through P |
1.00 |
|
Q through R |
1.10 |
|
S through T |
1.20 |
|
U through V |
1.30 |
|
W through Z |
1.40 |
- Calculate the WACC for Optimus. As a reminder, Optimus
is funded with 40% debt and 60% common stock; there is no preferred stock
in the capital structure. The debt has an after-tax cost of 4%.
- Use the Optimus required rate of return on equity that
you calculated using the CAPM.
- Explain why it is appropriate for Optimus to value the
Electrobicycle project using its WACC. Compare using the WACC to using
solely the cost of equity in valuing the Electrobicycle project.
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