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5. Real options Antonio and Caroline are going to a Halloween party and are debating whether they should dress up in costumes

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Answer #1

a) The expected of utility if there are two (or more) uncertain outcomes is given by:

E[u(x)] = p1u(x1) + p2u(x2)

case a) Let us calculate expected utility from wearing costumes

Here, u(x1) = utility from wearing costumes if other people wear regular clothing = -5

u(x2) = utility from wearing costumes if other people wear costumes = 15

p1 = probability that other people wear regular clothing = 50% = 0.5

p2 = probability that other people wear costumes = 1-0.5 = 0.5

\therefore E[u(x)] = -5 X 0.5 + 15 X 0.5 = 5

case b) Expected utility from wearing regular clothing

Here, u(x1) = utility from wearing regular clothing if other people wear regular clothing = 15

u(x2) = utility from wearing regular clothing if other people wear costumes = -5

p1 = probability that other people wear regular clothing = 50% = 0.5

p2 = probability that other people wear costumes = 1-0.5 = 0.5

\therefore E[u(x)] = 15 X 0.5 + (- 5 X 0.5) = 5

Therefore, expected utility from wearing costumes is 5 and the expected utility from wearing regular clothing is 5

b) If they wear costumes which could be converted to normal clothes, there is only 1 probability, that is getting utility of 15.

Value of real option is expected utility from the chosen option. In this option, value of real option will be 15 because there is no other probability.

c) Variability of outcomes is variability of possible outcomes around the expected value, or mean. Operationally, it is defined as the square root of the weighted average squared deviations of possible outcomes from the expected value. Therefore, if the value of outcomes are closely packed around the mean, variability of outcomes will decrease.

In this case, the minimum utility is 5, the maximum utility is 15 and the expected utility is 10.

The mean of possible outcomes is 5+10+15/3 =10 Therefore, the variability of their outcomes is:

52 + 02 +52/3 = 2.357

In the second case i.e. wearing convertible costumes, there is only one outcome. Therefore, variability of their outcomes has increased .

Therefore, this increases the variability of their outcomes and thus decreases the value of the real option to convert to normal clothes.

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