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Alexeev081 [22]
3 years ago
15

E-Eyes has a new issue of preferred stock it calls 20/20 preferred. The stock will pay a $20 dividend per year, but the first di

vidend will not be paid until 20 years from today. If you require a return of 10.5 percent on this stock, how much should you pay today? (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.) Current stock price
Business
1 answer:
brilliants [131]3 years ago
6 0

Answer:

$25.86.

Explanation:

To address this problem we first calculate the present value of all dividend received at time t = 20, then we discount that sum to time t = 0 (now).

The cashflow pattern of this preferred stock is similar to perpetuty.

Stock value at time t = 20 = Dividend/Required rate of return = 20/10.5% = 190.48

Stock value at time t = 0 = (Stock value at time t = 20)/(1 + Required rate of return)^20 = 190.48/(1 + 10.5%)^20 = 25.86.

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1 year ago
________ occurs whenever the consumer sees a significant difference between his or her current state of affairs and some desired
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Answer:

Explanation:

Problem recognition

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3 years ago
Reasons for youth unemployment
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7 0
3 years ago
Duval Co. issues four-year bonds with a $117,000 par value on January 1, 2019, at a price of $112,870. The annual contract rate
AleksandrR [38]

Answer and Explanation:

The preparation of the amortization table is presented below:

Semiannual     Discount  Unamortized Discount      Carrying Value

Period-End    amortized

1/1/19                                    $4,130                                    $ 112,870  

                               ($117,000 - $112,870)

6/30/19                                $3,613.75                              $113,386.25

                                   ($4,130 - $4,130  ÷ 8 years)      ($112,870 + $516,25)

12/31/19                              $3,097.50                              $113,902.50

                                 ($3,613 - $4,130  ÷ 8 years)      ($112,.870 + $516,25)

6/30/20                               $2,581.25                               $114,418.75  

                                ($3,097.50 - $4,130 ÷ 8 years)  ($113,902 + $516.25)

12/31/20                               $2,065.00                             $114,935.00

                                 ($2,581.25 - $4,130 ÷ 8 years)

6/30/21                                $1,548.75                               $115,451.25  

                                  ($2,065 - $4,130 ÷ 8 years)

12/31/21                                $1,032.50                               $115,967.50

                                ($1,548.75 - $4,130 ÷ 8 years)  

6/30/22                               $516.25                                   $116,483.75  

                                 ($1,032.50 - $4,130 ÷ 8 years)

12/31/22                               $-                                             $ 117,000.00

                                   ($516.25 - $4,130 ÷ 8 years)

The same method is applicable for other time period

5 0
4 years ago
You are managing a portfolio of $1 million. Your target duration is 10 years, and you can choose from two bonds: a zero-coupon b
GuDViN [60]

Answer:

Ai.Zero coupon bonds = 68.75%

Aii. Perpetuity= 0.3125

Bi. Zero coupon bonds = 70.58%

Bii. Perpetuity= 0.2942

Explanation:

ai. Calculation for How much of the zero-coupon bond

Duration of Zero Coupon Bond = 5 years

Duration of Perpetuity = 1.05/0.05 = 21 years

Using this formula

Dp=W×D1 +(1-W)×D2

Let plug in the formula

10 = 5w + (1 - w)21

10 = 5w + 21 - 21w

21w-10w=21-5

11w=16

w=11/16

w = 0.6875*100

w=68.75%

Zero coupon bonds = 68.75%

Therefore How much of the zero-coupon bond

you hold in your portfolio will be 68.75%

aii. Calculation for the perpetuity you will hold in your portfolio

Perpetuity= 1 - 0.6875

Perpetuity= 0.3125

Therefore the perpetuity you will hold in your portfolio will be 0.3125

bi. Calculation for how will these fractions change next year if target duration is now nine years

Duration of Zero Coupon Bond = (5 -1) =4years

Duration of Perpetuity = 1.05/0.05 = 21 years

Using this formula

Dp=W×D1 +(1-W)×D2

Let plug in the formula

9 = 4w + (1 - w)21

9 = 4w + 21 - 21w

21w-9w=21-4

12w=17

w=12/17

w = 0.7058×100

w=70.58%

Zero coupon bonds = 70.58%

Therefore How much of the zero-coupon bond

you hold in your portfolio will be 70.58%

bii. Calculation for the perpetuity you will hold in your portfolio

Perpetuity= 1 - 0.7058

Perpetuity= 0.2942

Therefore the perpetuity you will hold in your portfolio will be 0.2942

7 0
3 years ago
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