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Nat2105 [25]
3 years ago
8

$80,000, and if it is installed, no losses from this type of incident will be incurred. However, if the generator is not install

ed, there is a 12% chance that a power outage will occur during a year. If there is an outage, there is a .07 probability that the resulting losses will be very large, or approximately $7 million in net aggregated loss. Alternatively, it is estimated that there is a .93 probability of only slight losses of around $1 million. Using decision tree analysis, determine whether the SPEA should have install the new power generator. What considerations may change your decision?

Mathematics
1 answer:
Troyanec [42]3 years ago
3 0

Answer:

SPEA should have install the new power generator.

Step-by-step explanation:

The information provided is as follows:

  • The cost of the emergency generator is $80,000, and if it is installed (I), no losses from this type of incident will be incurred.
  • If the generator is not installed (I'), there is a 12% chance that a power outage (P) will occur during a year.
  • If there is a power outage, there is a 0.07 probability that the resulting losses will be very large (HL), or approximately $7 million in net aggregated loss.
  • Alternatively, it is estimated that there is a 0.93 probability of only slight losses (SL) of around $1 million.

Consider the decision tree attached below.

The loss that will be incurred after the generator is installed is, $80,000.

Compute the loss that will be incurred if the generator is not installed as follows:

E(\text{Loss})=P(HL|P)P(P)\times \$7000000+P(SL|P)P(P)\times \$1000000

             =(0.07\times 0.12\times \$7000000)+(0.93\times 0.12\times \$1000000)\\=58800+111600\\=170400

The loss that will be incurred if the generator is not installed is $170,400.

The loss from not installing the generator is more than from installing it.

Thus, SPEA should have install the new power generator.

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Answer:

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Step-by-step explanation:

Let Jade's total income be X

Therefore,the tax deducted was 24%x

Forming an equation:

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Collecting like terms

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3 years ago
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Step-by-step explanation:

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