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Akimi4 [234]
3 years ago
14

A stock is currently priced at $52.50 a share. One year from now, the stock price is expected to be either $54 or $60 a share. T

he risk-free rate of return is 4 percent. What is the value of a 1-year call option with an exercise price of $55
Business
1 answer:
oee [108]3 years ago
7 0

Answer:

Value of 1-Year option=$0.48

Explanation:

First, we have to calculate the present value of share being priced at $54 after one year,which shall be calculated as follow:

Present value of share=54(1+4%)^-1

                                     =$51.92

Now we have to calculate the number of options which will be required to exercise for one share:

Number of options=(60-54)/(5-0)=1.2

Finally, we have to calculate the value of 1-year call options which shall be calculated as follow:

Current price of share=Number of options required for one share*Value of 1-year option+Present value of share

52.50=1.2*value of 1-Year option+51.92

1.2*value of 1-Year option=0.58

Value of 1-Year option=$0.48

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It can be deduced that the number of blankets that must be sold in order for the company to achieve the target profit is 40000.

<h3>How to calculate the target profit</h3>

From the information, Blissful Blankets' target profit is $520,000 and each blanket has a contribution margin of $21. Fixed costs are $320,000.

Therefore, the number of blankets that must be sold to achieve the target profit will be:

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2 years ago
A flexible budget performance report compares the differences between: budgeted performance over several periods. actual perform
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Answer:

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Explanation:

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4 years ago
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2 years ago
Calculate the number of atoms in each sample. a. 14.955 g Cr b. 39.733 g S c. 12.899 g Pt d. 97.552 g Sn
Hoochie [10]

Answer:

(a) 1.5×10^23 atoms

(b) 7.47×10^23 atoms

(c) 3.98×10^22 atoms

(d) 4.93×10^23 atoms

Explanation:

Number of atoms = number of moles × 6.02×10^23

(a) 14.955 g Cr = (14.955/60) × 6.02×10^23 = 1.5×10^23 atoms

(b) 39.733 g S = (39.733/32) × 6.02×10^24 = 7.47×10^23 atoms

(c) 12.899 g Pt = (12.899/195) × 6.02×10^23 = 3.98×10^22 atoms

(d) 97.552 g Sn = (97.552/119) × 6.02×10^23 = 4.93×10^23 atoms

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