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Total Premium | = | $ 1,020 | ||
Workings: | ||||
Type of damage | Probability (%) | Amount of damage (loss) (%) | Equipment value | Premium |
(i) | (ii) | (iii) | (i)*(ii)*(iii) | |
Total | 0.02% | 100% | $ 10,00,000 | $ 200 |
Medium | 0.08% | 40% | $ 10,00,000 | $ 320 |
Low | 0.10% | 20% | $ 10,00,000 | $ 200 |
No damage | 99.80% | 0% | $ 10,00,000 | $ - |
Handling and Profit | $ 300 | |||
Total Premium | $ 1,020 | |||
Problem 2: You have $1,000,000 worth of equipment at the job site and wish to minimize...
Problem 2:
You have $1,000,000
worth of equipment at the job site and wish to minimize your risk
of direct property damage by taking out an insurance policy. The
insurance company provides you with its statistical data as shown
below:
If the insurance
company uses expected value to calculate premiums, then how much
would you expect the premium to be, assuming the insurance company
adds on $300 for handling and profit?
Support your answer
with a proper explanation.
Marketing problem.
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Information for #6 :
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