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WACC and Corporate Investment Decisions Grading Guide
FIN/370 Version 11
2
WACC and Corporate Investment Decisions Grading Guide
FIN/370 Version 11
Finance for Business
Copyright
Copyright © 2017 by University of Phoenix. All rights reserved.
University of Phoenix® is a registered trademark of Apollo
Group, Inc. in the United States and/or other countries.
Microsoft®, Windows®, and Windows NT® are registered
trademarks of Microsoft Corporation in the United States and/or
other countries. All other company and product names are
trademarks or registered trademarks of their respective
companies. Use of these marks is not intended to imply
endorsement, sponsorship, or affiliation.
Edited in accordance with University of Phoenix® editorial
standards and practices.
Individual Signature Assignment: WACC and Corporate
Investment DecisionsPurpose of Assignment
Students should understand corporate risk and be able to use the
financial models learned in the class to evaluate and calculate a
company’s weighted average cost of capital and use the analysis
to make company investment decisions.
What is a Signature Assignment?
A signature assignment is designed to align with specific
program student learning outcome(s) for a program. Program
Student Learning Outcomes are broad statements that describe
what students should know and be able to do upon completion
of their degree. The signature assignments are graded with an
automated rubric that allows the University to collect data that
can be aggregated across a location or college/school and used
for program improvements. Resources Required
Tutorial help on Excel® and Word functions can be found on
the Microsoft® Office website. There are also additional
tutorials via the web that offer support for office products.
Grading Guide
Content
Met
Partially Met
Not Met
Comments:
Calculate the company’s weighted average cost of capital.
Use the dividend discount model.
Shows calculations in Microsoft® Word.
Explain and defend why he/she agrees or disagrees with this
statement:
The company’s CEO has stated that if the company increases
the amount of long term debt, so that the capital structure will
be 60% debt and 40% equity, this will lower its WACC.
Reports what he/she would advise the CEO.
The analysis is 700 words in length.
Total Available
Total Earned
5
#/5
Writing Guidelines
Met
Partially Met
Not Met
Comments:
The paper—including tables and graphs, headings, title page,
and reference page—is consistent with APA formatting
guidelines and meets course-level requirements.
Intellectual property is recognized with in-text citations and a
reference page.
Paragraph and sentence transitions are present, logical, and
maintain the flow throughout the paper.
Sentences are complete, clear, and concise.
Rules of grammar and usage are followed including spelling and
punctuation.
Total Available
Total Earned
2
#/2
Assignment Total
#
7
#/7
Additional comments:
ENGR 516 Computational Methods for Graduate Students
Catholic University of America
Assignment #6
EigenValue Problems
1.) The moment of inertia, Ix, Iy, and the product of inertia Ixy
of the cross sectional area
shown in the figure are:
2.) The structure of an acetylene molecule may be idealized as
four masses connected by
two springs as shown in the figure below. Applying the
equation of motion; we can
generate a system model for the amplitudes of vibration of each
atom:
1
Excerpts from this work may be reproduced by instructors for
distribution on a not-for-profit basis
for testing or instructional purposes only to students enrolled in
courses for which the textbook
has been adopted. Any other reproduction or translation of this
work beyond that permitted by
Sections 107 or 108 of the 1976 United States Copyright Act
without the permission of the
copyright owner is unlawful.
4.23 The moment of inertia , , and the product of inertia of the
cross-sectional area shown in the figure are:
mm4, mm4, and mm4
The principal moments of inertia are the eigenvalues of the
matrix
, and the principal axes are in the direction of the eigen-
vectors. Determine the principal moments of inertia by solving
the char-
acteristic equation. Determine the orientation of the principal
axes of
inertia (unit vectors in the directions of the eigenvectors).
Solution
The eigenvalues of the matrix are the principal moments of
inertia. They are determined from
the roots of the characteristic equation:
which simplifies to .
The equation is solved by using the quadratic formula:
or and
By definition, the eigenvectors corresponding to each
eigenvalue must satisfy:
Starting with the first eigenvalue:
These two equations are redundant and yield .
Since the eigenvector is a unit vector: .
4 mm
O
y
x
24 mm
2 mm
20 mm
3 mm
2 mm
Ix Iy Ixy
Ix 5286= Iy 4331= Ixy 2914=
5286 2914
2914 4331
5286 2914
2914 4331
5286 λ–( ) 4331 λ–( ) 2914( ) 2914( )– 0=
14402270 9617λ– λ2+ 0=
λ1 2
9617 9617( )2 4 1( ) 14402270( )–
2
---------------------------------------------------------------------------
-------------= λ1 7761.36= λ2 1855.64=
5286 2914
2914 4331
u1
i( )
u2
i( )
λi
u1
i( )
u2
i( )
=
5286 2914
2914 4331
u1
1( )
u2
1( )
λ1
u1
1( )
u2
1( )
7761.36 u1
1( )
u2
1( )
= =
u1
1( ) 1.1772u2
1( )=
u1
1( )( )
2
u2
1( )( )
2
+ 1=
1
Excerpts from this work may be reproduced by instructors for
distribution on a not-for-profit basis
for testing or instructional purposes only to students enrolled in
courses for which the textbook
has been adopted. Any other reproduction or translation of this
work beyond that permitted by
Sections 107 or 108 of the 1976 United States Copyright Act
without the permission of the
copyright owner is unlawful.
4.23 The moment of inertia , , and the product of inertia of the
cross-sectional area shown in the figure are:
mm4, mm4, and mm4
The principal moments of inertia are the eigenvalues of the
matrix
, and the principal axes are in the direction of the eigen-
vectors. Determine the principal moments of inertia by solving
the char-
acteristic equation. Determine the orientation of the principal
axes of
inertia (unit vectors in the directions of the eigenvectors).
WACC and Corporate Investment Decisions Grading GuideFIN370.docx

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WACC and Corporate Investment Decisions Grading GuideFIN370.docx

  • 1. WACC and Corporate Investment Decisions Grading Guide FIN/370 Version 11 2 WACC and Corporate Investment Decisions Grading Guide FIN/370 Version 11 Finance for Business Copyright Copyright © 2017 by University of Phoenix. All rights reserved. University of Phoenix® is a registered trademark of Apollo Group, Inc. in the United States and/or other countries. Microsoft®, Windows®, and Windows NT® are registered trademarks of Microsoft Corporation in the United States and/or other countries. All other company and product names are trademarks or registered trademarks of their respective companies. Use of these marks is not intended to imply endorsement, sponsorship, or affiliation. Edited in accordance with University of Phoenix® editorial standards and practices. Individual Signature Assignment: WACC and Corporate Investment DecisionsPurpose of Assignment Students should understand corporate risk and be able to use the financial models learned in the class to evaluate and calculate a company’s weighted average cost of capital and use the analysis to make company investment decisions. What is a Signature Assignment?
  • 2. A signature assignment is designed to align with specific program student learning outcome(s) for a program. Program Student Learning Outcomes are broad statements that describe what students should know and be able to do upon completion of their degree. The signature assignments are graded with an automated rubric that allows the University to collect data that can be aggregated across a location or college/school and used for program improvements. Resources Required Tutorial help on Excel® and Word functions can be found on the Microsoft® Office website. There are also additional tutorials via the web that offer support for office products. Grading Guide Content Met Partially Met Not Met Comments: Calculate the company’s weighted average cost of capital. Use the dividend discount model. Shows calculations in Microsoft® Word. Explain and defend why he/she agrees or disagrees with this
  • 3. statement: The company’s CEO has stated that if the company increases the amount of long term debt, so that the capital structure will be 60% debt and 40% equity, this will lower its WACC. Reports what he/she would advise the CEO. The analysis is 700 words in length. Total Available Total Earned 5 #/5 Writing Guidelines Met Partially Met Not Met Comments: The paper—including tables and graphs, headings, title page,
  • 4. and reference page—is consistent with APA formatting guidelines and meets course-level requirements. Intellectual property is recognized with in-text citations and a reference page. Paragraph and sentence transitions are present, logical, and maintain the flow throughout the paper. Sentences are complete, clear, and concise. Rules of grammar and usage are followed including spelling and punctuation. Total Available Total Earned
  • 5. 2 #/2 Assignment Total # 7 #/7 Additional comments: ENGR 516 Computational Methods for Graduate Students Catholic University of America Assignment #6 EigenValue Problems 1.) The moment of inertia, Ix, Iy, and the product of inertia Ixy of the cross sectional area shown in the figure are: 2.) The structure of an acetylene molecule may be idealized as four masses connected by two springs as shown in the figure below. Applying the equation of motion; we can generate a system model for the amplitudes of vibration of each atom: 1
  • 6. Excerpts from this work may be reproduced by instructors for distribution on a not-for-profit basis for testing or instructional purposes only to students enrolled in courses for which the textbook has been adopted. Any other reproduction or translation of this work beyond that permitted by Sections 107 or 108 of the 1976 United States Copyright Act without the permission of the copyright owner is unlawful. 4.23 The moment of inertia , , and the product of inertia of the cross-sectional area shown in the figure are: mm4, mm4, and mm4 The principal moments of inertia are the eigenvalues of the matrix , and the principal axes are in the direction of the eigen- vectors. Determine the principal moments of inertia by solving the char- acteristic equation. Determine the orientation of the principal axes of inertia (unit vectors in the directions of the eigenvectors). Solution The eigenvalues of the matrix are the principal moments of
  • 7. inertia. They are determined from the roots of the characteristic equation: which simplifies to . The equation is solved by using the quadratic formula: or and By definition, the eigenvectors corresponding to each eigenvalue must satisfy: Starting with the first eigenvalue: These two equations are redundant and yield . Since the eigenvector is a unit vector: . 4 mm O y
  • 8. x 24 mm 2 mm 20 mm 3 mm 2 mm Ix Iy Ixy Ix 5286= Iy 4331= Ixy 2914= 5286 2914 2914 4331 5286 2914 2914 4331 5286 λ–( ) 4331 λ–( ) 2914( ) 2914( )– 0= 14402270 9617λ– λ2+ 0=
  • 9. λ1 2 9617 9617( )2 4 1( ) 14402270( )– 2 --------------------------------------------------------------------------- -------------= λ1 7761.36= λ2 1855.64= 5286 2914 2914 4331 u1 i( ) u2 i( ) λi u1 i( ) u2 i( ) =
  • 10. 5286 2914 2914 4331 u1 1( ) u2 1( ) λ1 u1 1( ) u2 1( ) 7761.36 u1 1( ) u2 1( ) = =
  • 11. u1 1( ) 1.1772u2 1( )= u1 1( )( ) 2 u2 1( )( ) 2 + 1= 1 Excerpts from this work may be reproduced by instructors for distribution on a not-for-profit basis for testing or instructional purposes only to students enrolled in courses for which the textbook has been adopted. Any other reproduction or translation of this work beyond that permitted by
  • 12. Sections 107 or 108 of the 1976 United States Copyright Act without the permission of the copyright owner is unlawful. 4.23 The moment of inertia , , and the product of inertia of the cross-sectional area shown in the figure are: mm4, mm4, and mm4 The principal moments of inertia are the eigenvalues of the matrix , and the principal axes are in the direction of the eigen- vectors. Determine the principal moments of inertia by solving the char- acteristic equation. Determine the orientation of the principal axes of inertia (unit vectors in the directions of the eigenvectors).