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dusya [7]
3 years ago
15

Which of the following is true regarding the value of an option? A) Unlike the Black-Scholes formula, the Put-Call Parity sugges

ts that the volatility of underlying asset is not a factor that affects the value of an option. B) The option premium is greater or equal to its intrinsic value because of the time premium. C) The call and put premiums are unrelated since they depend on different set of variables. D) The writer of the call option pays the same premium as the buyer of the put option. E) When the call option is out-of-the-money and the put option is in-the-money, the call must be more valuable than the put.
Business
1 answer:
NeX [460]3 years ago
6 0

Answer: B) The option premium is greater or equal to its intrinsic value because of the time premium.

Explanation:

The option premium can be calculated by adding the time premium and the intrinsic value. The time premium is the part of the option premium that accounts for the time remaining till the premium matures while the intrinsic value is the difference between the value of underlying asset and the strike price.

As the time premium can be zero but never negative, the option premium can either be greater than its intrinsic value or equal to it. It cannot be lower than it because of the time premium.

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Answer:

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i. One year = (1000/920.90) - 1 = 0.0858942339 = 8.59%

ii. Two year = (1000/912.97)^(1/2) - 1 = 0.04657835011 = 4.66%

iii. Three year = (1000/826.62)^(1/3) - 1 = 0.06552758403 = 6.55%

iv. Four year = (1000/785.62)^(1/4) - 1 = 0.06217693669 = 6.22%

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Forward rate = [(1 + Next year YTM)^Period / (1+Previous year YTM)^Period} - 1

i. Second year = (1+4.66%)^2/(1+8.59%) - 1 = 0.00872231328 = 0.87%

ii. Third year = (1+6.55%)^2/(1+4.66%) - 1 = 0.08474130517 = 8.47%

iii. Fourth year = (1+6.22%)^2/(1+6.55%) - 1 = 0.05891022055 = 5.89%

5 0
3 years ago
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Answer:

$4,697.04

Explanation:

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Using a Financial calculator to enter the parameters as above the Future Value (FV) is $4,697.04

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In 5 years time, you will have $4,697.04.

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