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slega [8]
3 years ago
10

Cost of Preferred Stock Marme, Inc., has preferred stock selling for 96 percent of par that pays an 11 percent annual coupon. Wh

at would be Marme’s component cost of preferred stock?
Business
1 answer:
nataly862011 [7]3 years ago
7 0

Answer:

Component cost of preferred stock is 11.4583 %

Explanation:

Given Data:

Preferred stock selling=96 percent of par.

Annual Coupon =11 percent

Required:

What would be Marme’s component cost of preferred stock?

Solution:

The formula we are going to use is:

i_{stock}=\frac{D_o}{P_o}

Where:

D_o is  11 percent annual coupon

P_o preferred stock selling for 96 percent of par

If we convert the above percentage to dollar using the scale $1=1% then:

D_o=$11

P_o=$96

i_{stock}=\frac{\$11}{\$96}\\ i_{stock}=0.114583

Component cost of preferred stock is 11.4583 %

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ABC Corporation offered a four-for-one stock split. The number of outstanding shares before the split was 15,000, and the par va
svetoff [14.1K]

<u>Answer:</u> D. 60,000 shares at $5 per share

<u>Explanation:</u>

The company has 15,000 shares and offers to split the stock four-for-one. It means that the there will be four times the number of shares but the total value of the shares, before and after the split, would remain the same.

The total value of shares = $15,000 x 20 = $300,000

Since the stock split is 4-for-1, the number of shares would be = 15000 x 4

= 60,000 shares

Therefore the total value of shares divided by the number of shares will give us the par value of the shares:

300,000 / 60,000 = $5

8 0
3 years ago
Read 2 more answers
When Alfred Nobel​ died, he left the majority of his estate to fund five​ prizes, each to be awarded annually in perpetuity star
Vaselesa [24]

Answer:

the numbers are missing, so I looked for similar questions:

When Alfred Nobel died, he left the majority of his estate to fund five prizes, each to be awarded annually in perpetuity starting one year after he died (the sixth one, in economics, was added later). a. If he wanted the cash award of each of the five prizes to be $33,000 and his estate could earn 7% per year, how much would he need to fund his prizes? b. If he wanted the value of each prize to grow by 6% per year (perhaps to keep up with inflation), how much would he need to leave? Assume that the first amount was still $33,000 c. His heirs were surprised by his will and fought it. If they had been able to keep the amount of money you calculated in (b), and had invested it at 7% per year, how much would they have in 2014, 118 years after his death?

a) total amount of prizes = $33,000 x 5 = $165,000

using the perpetuity formula, present value = annual payment / discount rate

money needed in trust fund = $165,000 / 0.07 = $2,357,142.86

b) we need to use the growing perpetuity formula:

money needed in trust fund = $165,000 / (0.07 - 0.06) = $165,000 / 0.01 = $16,500,000

c) future value = present value x (1 + r) = $16,500,000 x (1 + 7%)¹¹⁴ = $36,917.7 million

8 0
3 years ago
What is bad customer service ? with example​
Westkost [7]
Bad customer service is like the employee or waiter is being mean or bad to the customers
7 0
2 years ago
Read 2 more answers
First National Bank charges 13.7 percent compounded monthly on its business loans. First United Bank charges 14 percent compound
Liula [17]

Answer:

First National Bank    = 14.6%

First United Bank.=   = 14.8%

Explanation:

<em>Effective annual rate is the equivalent annual rate o where interest rate is compounded at an interval shorter than a year.</em>

It can be calculated as follows:

EAR = ( (1+r)^(n) -1) × 100

r -interest rate per period

n- number of period

EAR - Effective annual rate

First National Bank

r - interest rate per month = 13.7%/12 = 1.141%

number of period = 12 months

EAR =( (1+011141)^(12) - 1) × 100

       =  0.145938395 × 100

       = 14.59

      = 14.6%

First United Bank.

r- interest rate per quarter - 14%/4 = 3.5% per quarter

n- number of quarters = 4

EAR = ((1+0.035)^(4)- 1) × 100

      = 0.147523001 × 100

      = 14.8%

 

8 0
3 years ago
First Bank offers personal loans at 7.7 percent compounded monthly. Second Bank offers similar loans at 7.4percent compounded da
Korolek [52]

Answer:

The First Bank loan has an effective rate of 7.98 percent.

Explanation:

we calcualte the effective rate for both loand and check which statement is correct.

<u>First bank:</u>

(1+\frac{0.077}{12} )^{12} = 1 + r_e

(1+\frac{0.077}{12} )^{12} - 1 = r_e

     1.07977643  - 1 = 0.07977 = 7.98%

<u>Second bank:</u>

(1+\frac{0.074}{365} )^{365} = 1 + r_e

(1+\frac{0.077}{365} )^{365} - 1 = r_e

     1.076798729   - 1 = 0.076798729  = 7.68%

Notice tthis isthe effective rate not the annual percentage rate.

So only the statement abour the first bank effectibe rate is true.

7 0
3 years ago
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