The probability distribution for damage claims paid by the Newton Automobile Insurance Company on collision insurance is as follows. Payment ($) Probability 0.85 500 0.04 1,000 0.04 3,000 0.03 5,000 0.02 8,000 0.01 10,000 0.01 a Use the expected collision payment to determine the collision insurance premium that would enable the company to break even. b. The insurance company charges an annual rate of $520 for the collision coverage. What is the expected value of the collision policy for a policyholder? (Hint: It is the expected payments from the company minus the cost of coverage.) Why does the policyholder purchase a collision policy with this expected value?

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Chapter8: Sequences, Series,and Probability
Section8.7: Probability
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The probability distribution for damage claims paid by the Newton Automobile Insurance Company on collision insurance is as follows.
Payment ($) Probability
0.85
500
0.04
1,000
0.04
3,000
0.03
5,000
0.02
8,000
0.01
10,000
0.01
a. Use the expected collision payment to determine the collision insurance premium that would enable the company to break even.
b. The insurance company charges an annual rate of $520 for the collision coverage. What is the expected value of the collision policy for a policyholder? (Hint: It is the expected payments from the company minus the cost of coverage.) Why does the
policyholder purchase a collision policy with this expected value?
Transcribed Image Text:The probability distribution for damage claims paid by the Newton Automobile Insurance Company on collision insurance is as follows. Payment ($) Probability 0.85 500 0.04 1,000 0.04 3,000 0.03 5,000 0.02 8,000 0.01 10,000 0.01 a. Use the expected collision payment to determine the collision insurance premium that would enable the company to break even. b. The insurance company charges an annual rate of $520 for the collision coverage. What is the expected value of the collision policy for a policyholder? (Hint: It is the expected payments from the company minus the cost of coverage.) Why does the policyholder purchase a collision policy with this expected value?
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