mazdamotor
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- Jun 15, 2015
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Hi. I'm stuck on a question and would deeply appreciate any help with the following:
In an opinion poll, respondents were asked how they would vote for the possible opening of a new train station. Respondents were given two options when asked, either voting ‘yes’ or ‘no’. The respondents were a random sample of 400 from the entire population.
Assume 50% of the population voted ‘yes’.
Q1) What is the expected value of X? (X = yes votes)
Q2) What is the standard deviation of X?
Q3) In this poll, 180 people voted ‘yes’. Use the Central Limit theorem to approximate the probability that you would find 180 or fewer ‘yes’ votes from a random sample of 400.
Q4) Based on the results from Q3, explain how you would evaluate the claim that at least 50% of the population voted ‘yes’.
In an opinion poll, respondents were asked how they would vote for the possible opening of a new train station. Respondents were given two options when asked, either voting ‘yes’ or ‘no’. The respondents were a random sample of 400 from the entire population.
Assume 50% of the population voted ‘yes’.
Q1) What is the expected value of X? (X = yes votes)
Q2) What is the standard deviation of X?
Q3) In this poll, 180 people voted ‘yes’. Use the Central Limit theorem to approximate the probability that you would find 180 or fewer ‘yes’ votes from a random sample of 400.
Q4) Based on the results from Q3, explain how you would evaluate the claim that at least 50% of the population voted ‘yes’.
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