Apotential customer for an $85,000 fire insurance policy possesses a home in an area that, according to experience, may sustain a total loss in a given year with probability of .001 and a 50% loss with probability .01. ignoring all other partial losses, what premium should the insurance company charge for a yearly policy in order to break even on all $85,000 policies in this area?

$510

Step-by-step explanation:

Let X be the amount of money that insurance company will have to pay on the policy for home.

It is given that according to experience, may sustain a total loss in a given year with probability of .001 and a 50% loss with probability .01. Ignoring all other partial losses.

It means the possible values for variable X are 0, 42500 and 85000.

We have only three possible values of X. So,

The expected amount of money is

Therefore, the insurance company should charge a premium of $510 for a yearly policy in order to break even on all $85,000 policies in this area.

4th option is correct xy=-10

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-9

step-by-step explanation: