In any year, the weather can infict storm damage to a home. From year to year, the damage is random. Let Y denote the dollar value of damage in any given year. Suppose that in 95% of the years Y= $0,...

Extracted text: In any year, the weather can infict storm damage to a home. From year to year, the damage is random. Let Y denote the dollar value of damage in any given year. Suppose that in 95% of the years Y= $0, but in 5% of the years Y= $19,801. The mean of the damage in any year is $ (Round your response to two decimal places.) The standard deviation of the damage in any year is $ (Round your response to two decimal places.) Consider an "insurance pool" of 100 people whose homes are sufficiently dispersed so that, in any year, the damage to different homes can be viewed as independently distributed random variables. Let Y denote the average damage to these 100 homes in a year. EY), the expected value of the average damage Y, is s (Round your response to two decimal places.) The probability that Y exceeds $2.000 isO (Round your response to four decimal places.)