chapter 11 only tabs at bottom of worksheet
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Instructions
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Name: |
| Save file as ‘lastnamefirstinitial-FINC400-4 |
| E
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| x |
ample: Finance
| A |
-FINC400-4
| FINC 400 Principles of Financial Management |
| Week 4 Homework Problems |
| Complete the following problems: |
Problem
9-
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1 |
7
Problem
10-6
Problem
| 11 |
-7
Problem
9-19
Problem
10-1
| 3 |
Problem
11-1
| 5 |
Problem
9-27
Problem
10-24
Problem
11-19
| Master 11/
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| 20 |
11-kT
9-17
| Problem 9-17 |
– Refer to problems at the end of the chapter for details and instructions:
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| Use the template to complete the problem : |
| Western Sweepstakes |
| Discount Rate
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| = |
i
| 12% |
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| Periods = n |
20
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| Annuity |
| 50,000 |
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| PV |
IFA
| 7.469 |
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| Solution: |
A x
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| PVIF |
A
=
PVA |
50,000 7.469
| 373,450 |
9-19
| Problem 9-19 |
– Refer to problems at the end of the chapter for details and instructions:
Use the template to complete the problem :
| Bruce Sutter |
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| Discount Rate = i |
| 20% |
Periods = n 5 PV x
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| FV |
IF
= FV
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| Present Value of Investment |
–
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| 2,000 |
2,000
| 2.488 |
$
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| 4,976 |
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| FVIF |
2.488
Discount Rate = i
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| 15 |
%
Periods = n 3 PV x FVIF = FV
Present Value of Investment 4,976 4,976
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| 1.521 |
$7,569 |
FVIF 1.521
9-27
| Problem 9-27 |
– Refer to problems at the end of the chapter for details and instructions:
Use the template to complete the problem :
| Information |
Discount Rate = i
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| 8% |
Periods = n 11
Annuity 2,000
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| FVIFA |
| 15.645 |
Solution: A x FVIFA =
| FVA |
2,000 15.645
| $31,290 |
10-6
| Problem 10-6 |
– Refer to problems at the end of the chapter for details and instructions:
Use the template to complete the problem :
| Solution: Hartford Telephone Company |
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| a) |
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| Par Value |
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| $1,000 |
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| Interest |
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| 11% |
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| Present Value of Interest Payments = |
A *
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| PVIFA |
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| Time to Maturity=n |
30 |
Present Value of Interest Payments =
$770.33 |
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| Yield |
to Maturity = i
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| 1
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| 4% |
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| Present Value of Principal Payment at Maturity = |
FV * PVIF
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| Annuity = A |
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| $110 |
Present Value of Principal Payment at Maturity =
$20.00 |
PVIFA
| 7.003 |
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| Total Present Value or Price of the Bond = |
$790.33 |
PVIF
| 0.020 |
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| b) |
Par Value $1,000
Interest 11%
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| Present Value of Interest Payments = A * PVIFA |
Time to Maturity=n 15 Present Value of Interest Payments =
| $675.62 |
Yield to Maturity = i 14%
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| Present Value of Principal Payment at Maturity = FV * PVIF |
Annuity = A $110 Present Value of Principal Payment at Maturity =
| $140.00 |
PVIFA
| 6.142 |
Total Present Value or Price of the Bond =
$815.62 |
PVIF
| 0.140 |
| c) |
Par Value $1,000
Interest 11% Present Value of Interest Payments = A * PVIFA
Time to Maturity=n 1 Present Value of Interest Payments =
| $96.47 |
Yield to Maturity = i 14% Present Value of Principal Payment at Maturity = FV * PVIF
Annuity = A $110 Present Value of Principal Payment at Maturity =
| $877.00 |
PVIFA
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| 0.877 |
Total Present Value or Price of the Bond =
$973.47 |
PVIF 0.877
10-13
| Problem 10-13 |
– Refer to problems at the end of the chapter for details and instructions:
Use the template to complete the problem :
| Tom Cruise Lines, Inc. |
Par Value $1,000
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| Real Rate of Return |
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| 3% |
Interest 12%
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| Inflation Rate |
5% |
Time to Maturity=n 20
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| Risk Premium |
4%
Yield to Maturity = i
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| 10% |
| Total Return |
10%
Annuity = A
| $120 |
PVIFA
| 8.514 |
Inflation Rate in 5 years |
3%
PVIF
| 0.149 |
Solution:
| Compute new required rate of return (yield to maturity) |
Real Rate of Return 3%
Inflation Rate 3%
Risk Premium 4%
Total Return 10%
Present Value of Interest Payments = A * PVIFA
Present Value of Interest Payments =
| $1,021.68 |
Present Value of Principal Payment at Maturity = FV * PVIF
Present Value of Principal Payment at Maturity =
| $149.00 |
Total Present Value or Price of the Bond =
| $1,170.68 |
10-24
| Problem 10-24 |
– Refer to problems at the end of the chapter for details and instructions:
Use the template to complete the problem :
| North Pole Cruise Lines |
| Annual Dividend |
$8.00 |
| Original Required Rate of Return |
8%
| New Required Rate of Return |
6% |
Solution:
| Show your work! |
a)
| ORIGINAL PRICE |
|
| Price of Preferred Stock |
=
$8.00/.08=$100 |
| CURRENT VALUE |
b) Price of Preferred Stock =
| $8.00/.06=$133.33 |
11-7
| Problem 11-7 |
– Refer to problems at the end of the chapter for details and instructions:
Use the template to complete the problem :
| Goodsmith Charitable Foundation |
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| Debt |
issued last year at
8%
| Cost of debt last year |
10%
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| Cost of debt this year |
20%
higher than last year |
Cost of debt this year
| 12.0% |
| Corporate Tax Rate (b) |
35.0% |
a)
Solution:
| If the Goodsmith Charitable Foundation borrowed money this year, what would the aftertax cost of debt be, based on their cost last year and the 20 percent increase? |
b)
| If the receipts of the foundation were found to be taxable by the IRS (at a rate of 35 percent because of involvement in political activities), what would the aftertax cost of debt be? |
11-15
| Problem 11-15 |
– Refer to problems at the end of the chapter for details and instructions:
Use the template to complete the problem :
| Riley Coal Co. |
Aftertax Cost of Debt |
Yield
| 10.6% |
Solution:
| Corporate Tax Rate = T |
| 35% |
| Dividend = Dp |
$4.40 |
| Price of
| Preferred Stock |
=Pp
$50 |
Aftertax
| Cost of Preferred Stock |
| Floatation Cost = F |
$2.00 |
| Based on the facts above, is the treasurer correct? |
11-19
| Problem 11-19 |
– Refer to problems at the end of the chapter for details and instructions:
Use the template to complete the problem :
| United Business Forms |
| Capital Structure |
Debt 35%
| Aftertax Cost of Debt |
7% |
Preferred Stock
| 15% |
Cost of Preferred Stock 10%
| Common Equity |
50% |
Cost of Common Equity |
13% |
Solution:
| Cost (aftertax) |
Weights |
Weighted Cost |
| Debt (Kd) |
| Preferred Stock (Kp) |
| Common Equity (Ke) |
| Weighted Average Cost of Capital (Ka) |
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