The probability of being killed by a stroke of lightning, calculated using the frequency theory of probability, is approximately 1 in 3 million. That is about 58 times greater than was the probability of winning the jackpot ($390 million) in the Mega Millions lottery in the United States in March of 2007. In that lottery the chances of buying a successful ticket were 1 in 175,711,536. One of two winning tickets was in fact purchased by a Cana- dian truck driver. If he had known the size of the jackpot, and that it would be divided by two winners, what would the expectation value of the $1 ticket he bought have been, at the time he bought it?

College Algebra
10th Edition
ISBN:9781337282291
Author:Ron Larson
Publisher:Ron Larson
Chapter8: Sequences, Series,and Probability
Section8.7: Probability
Problem 4ECP: Show that the probability of drawing a club at random from a standard deck of 52 playing cards is...
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The probability of being killed by a stroke of lightning, calculated using
the frequency theory of probability, is approximately 1 in 3 million. That
is about 58 times greater than was the probability of winning the jackpot
($390 million) in the Mega Millions lottery in the United States in March
of 2007. In that lottery the chances of buying a successful ticket were 1 in
175,711,536. One of two winning tickets was in fact purchased by a Cana-
dian truck driver. If he had known the size of the jackpot, and that it
would be divided by two winners, what would the expectation value of
the $1 ticket he bought have been, at the time he bought it?
Transcribed Image Text:The probability of being killed by a stroke of lightning, calculated using the frequency theory of probability, is approximately 1 in 3 million. That is about 58 times greater than was the probability of winning the jackpot ($390 million) in the Mega Millions lottery in the United States in March of 2007. In that lottery the chances of buying a successful ticket were 1 in 175,711,536. One of two winning tickets was in fact purchased by a Cana- dian truck driver. If he had known the size of the jackpot, and that it would be divided by two winners, what would the expectation value of the $1 ticket he bought have been, at the time he bought it?
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