A firm is considering the following two competing proposals for the purchase of new equipment.
Assume straight-line depreciation and a tax rate of 20 percent.
(a) Calculate the net present value of each alternative at a discount rate of 10 percent.
(b) If 10 percent is the required rate of return, which alternative should be selected? Why?
Please show all steps. Don't round off until you get to the end.
|
A |
B |
|
|
Net Cash Outlay |
9000 |
7500 |
|
Salvage Value |
0 |
0 |
|
Estimated Life |
5 years |
5 years |
|
Net Cash Savings before Depreciation and Taxes |
||
|
Year 1-3 |
3000 |
2000 |
|
Year 4-5 |
2500 |
2000 |
In: Finance
In: Civil Engineering
Tom owns 22 hotdog stands.
Tom earned $10,000 last year from the hotdog stands business.
For $4000, Tom can build two more stands, each stand costs $2000. Assume it costed Tom $2000 to build each of 22 stands.
If Tom has 24 stands instead of 22, its yearly income will rise from $10,000 to $11,000. Let’s assume Tom indeed added two more stands using the money he earned last year.
David
Everything is the same except for David borrows $4000 at 6% interest rate to finance two more stands. What would be ROE for David's plan?
24.4%
14.8%
18.3%
12.2%
In: Finance
Suppose the table gives the number N(t), measured in thousands, of minimally invasive cosmetic surgery procedures performed in the United States for various years t.
t N(t)(thousands)
| 2000 | 5,510 |
| 2002 | 4,892 |
| 2004 | 7,465 |
| 2006 | 9,128 |
| 2008 | 10,882 |
| 2010 | 11,561 |
| 2012 | 13,040 |
(b) Construct a table of estimated values for N'(t). (Use a one-sided difference quotient with an adjacent point for the first and last values, and the average of two difference quotients with adjacent points for all other values. Round your answers to two decimal places.)
| 2000 | x |
| 2002 | x |
| 2004 | x |
| 2006 | x |
| 2008 | x |
| 2010 | x |
| 2012 | x |
In: Advanced Math
|
Table 1: Global Balanced Index Fund Total Returns, 1999-2008 |
|
|
Year |
Return |
|
1999 |
50.21% |
|
2000 |
-2.18% |
|
2001 |
12.04% |
|
2002 |
26.87% |
|
2003 |
49.90% |
|
2004 |
24.32% |
|
2005 |
45.20% |
|
2006 |
-5.53% |
|
2007 |
-13.75% |
|
2008 |
-39.06% |
a. Calculate the mean absolute deviation (MAD).
|
Calculation of MAD for Germany Index Total Returns, 1999-2008 |
|||
|
Year |
Return |
||
|
1999 |
50.21% |
||
|
2000 |
-2.18% |
||
|
2001 |
12.04% |
||
|
2002 |
26.87% |
||
|
2003 |
49.90% |
||
|
2004 |
24.32% |
||
|
2005 |
45.20% |
||
|
2006 |
-5.53% |
||
|
2007 |
-13.75% |
||
|
2008 |
-39.06% |
||
|
Calculation of Variance for Germany Index Total Returns, 1999-2008 |
|||
|
Year |
Return |
||
|
1999 |
50.21% |
||
|
2000 |
-2.18% |
||
|
2001 |
12.04% |
||
|
2002 |
26.87% |
||
|
2003 |
49.90% |
||
|
2004 |
24.32% |
||
|
2005 |
45.20% |
||
|
2006 |
-5.53% |
||
|
2007 |
-13.75% |
||
|
2008 |
-39.06% |
||
d. Calculate the semi variance (the average squared deviation below the mean), a measure of downward risk.
In: Statistics and Probability
CPI (1999)= 89, CPI (2000)=100, CPI (2001)=107
In: Economics
2 Franchise Value ( Show all work)
a) Suppose that Mark Cuban wants to purchase the Mavericks in 2000 (call this year 0), and he expects to receive $400,000 in profits in years 1, 2, and 3 (each year). Now suppose that value of the Mavericks in year 3 is $500 million and that the interest rate is 4%. What is price that Mark would pay to make him break even in 3 years (i.e. that makes E[B] – p =0)?
b) Now, suppose that Mark Cuban plans to purchase the Mavericks in 2000 for $285 million and he expects to receive $400,000 in profits in years 1, 2, and 3 (each year). Now suppose that the interest rate is 4%. What would be the value of the Mavericks in 3 years that would make Mark break even?
c) Finally suppose Mark plans to purchase the Mavericks at $285 million in 2000. The value of the mavericks will be $500 million in 3 years and the interest rate is 4%. Suppose the expected profits for years 1, 2, and 3 is x (i.e. Mark expects to receive x in year 1, x in year 2, and x in year 3). What is value of x that would make Mark break even?
In: Economics
2 Franchise Value
a) Suppose that Mark Cuban wants to purchase the Mavericks in 2000 (call this year 0), and he expects to receive $400,000 in profits in years 1, 2, and 3 (each year). Now suppose that value of the Mavericks in year 3 is $500 million and that the interest rate is 4%. What is price that Mark would pay to make him break even in 3 years (i.e. that makes E[B] – p =0)?
b) Now, suppose that Mark Cuban plans to purchase the Mavericks in 2000 for $285 million and he expects to receive $400,000 in profits in years 1, 2, and 3 (each year). Now suppose that the interest rate is 4%. What would be the value of the Mavericks in 3 years that would make Mark break even?
c) Finally suppose Mark plans to purchase the Mavericks at $285 million in 2000. The value of the mavericks will be $500 million in 3 years and the interest rate is 4%. Suppose the expected profits for years 1, 2, and 3 is x (i.e. Mark expects to receive x in year 1, x in year 2, and x in year 3). What is value of x that would make Mark break even?
In: Finance
There are many kinds of entity relationships in a database model. The relationships can be classified by the following things.
Cardinality: maximum and minimum
Degree: binary, ternary, degree 4, and so forth
Entity type: strong, weak, ID-dependent, and supertype or subtype
What are these different types of classifications? Do they overlap, or do they each tell us something unique about the entity relationship? Why is it important to classify each of these types in an ERD model?
In: Computer Science
The Excel file Store and Regional Sales Database provides sales data for computers and peripherals showing the store identification number, sales region, item number, item description, unit price, units sold, and month when the sales were made during the fourth quarter of last year.3 Modify the spreadsheet to calculate the total sales revenue for each of the eight stores as well as each of the three sales regions.
In: Finance