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05.07.2020 07:00
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You are convinced that a stock s price will move by at least 15% over the next 3

You are convinced that a stock's price will move by at least 15% over the next 3 months. You are not sure which way the price will move, but you believe that the results of a patent hearing are definitely going to have a major effect on the stock price. You are somewhat more bearish than bullish however. Which one of the following options strategies best fits this scenario? a. buy a strap.
b. buy a strip.
c. write a straddle.
d. buy a straddle.
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sweetgigi4387
sweetgigi4387
4,5(38 marks)

b. buy a strip.

Explanation:

The strip is the option strategy in which we can purchase two options and one call option at the similar strike price and the similar maturity time period. It should be considered at that case when there is high expectation in bearish as compared with the bullish.

Since in the question it is mentioned that there is more bearish than bullish so here the buy a strip would be relevant

hence, the option b is correct

dianelys3083p5spb5
dianelys3083p5spb5
4,5(47 marks)

The cost of debt is 10.04%

Explanation:

The cost of debt is also another way of a yield to maturity of a bond so therefore we will calculate the yield to maturity for the following problem to get the cost of debt therefore using the following formula:

Yield to maturity =[(face value/current value)(1/period to maturity)] -1

where the face value is $1000 the original bond price

current value is the value of the bond which is $908.72 which its currently selling for.

period to maturity is the period of which the bond took to mature which is not specified but we know a bonds price is valuated every year so it will be 1 year.

now we substitute to the above mentioned formula :

Yield to maturity = ($1000/$908.72)(1/1) - 1 then compute

Yield to Maturity = 0.1004489832 then we multiply by 100 for percentage

Yield to maturity = 10.04% rounded off to two decimal places,

we know the cost of debt is the interest rate at which entities pay over their loans or debts, so in this case that is the yield to maturity of a bond therefore the cost of debt is 10.04%

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