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(1) Assume we categorize voters in a city as havingless educationand those havingmoreeducation. Those with less education have less than a college degree; those with more education have at least a college degree. Seventy percent of voters in this city vote have more education, 30% have less education. Among those with less education, 35% voted in the mayoral election. Among those with more education, 55% voted in the mayoral election.
(a) From this information, what percent of the population in this city voted in the may-oral election?
(b) What percent of the population in this city has more education { i.e, the percentage with at least a college degree?
(c) If you randomly encounter someone in this city who has voted, what is the probability he/she has more education? Hint: Use Bayes' Theorem.
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1 A penny is tossed 5 times. a. Find the chance that the 5th toss is a head b. Find the chance that the 5th toss is a head, given the first 4 are tails.
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#questionMaximize Z= 3x1 + 2X2 Subject to the constraints: X1+ X2 = 4 X1 - X2 = 2 X1, X2 = 0..
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