Use the following statement to answer parts a) and b). Five hundred raffle tickets are sold for $3 each. One prize of $100 is to be awarded. Winners do not have their ticket costs of $3 refunded to them. Raul purchases one ticket. a) Determine his expected value. b) Determine the fair price of a ticket. a) His expected value is $ nothing. (Type an integer or a decimal.)

A)   he would make a loss of  $2.79 of his ticket purchase hence the expected value of the ticket will be $3 - $2.79 = $0.21

B) fair price of a ticket = $0.20

Explanation:

A) The expected value

The variables are : winner prize = +$100 and -$3 ( not refunded )

The probability of winning the prize = 1/500 and 499/500 for not winning

therefore the expected value E(x) would be

= 100 * 1/500 + ( -3 ) * 499/500

= $0.2 - $2.99

= -$2.79 he would make a loss of  $2.79 of his ticket purchase hence the expected value of the ticket will be $3 - $2.79 = $0.21

B) the fair price of the ticket would be

lets assume the fair price to be "y"

The random variables are $100 and -y

the corresponding probabilities of winning and not wining are : 1/500 and 499/500

= (100 * 1/500) + (-y * 499/500) = 0

= 100/500 - 499 y/500 = 0

= 100 - 499 y = 0

therefore y = 100 /499 = $0.20 fair value of the ticket  

answer; ///i believe the best answer from the above question is (c) a method of making a purchase by trading items instead of using money; plz check first.good luck

answer; bootstrapping is your answer;