A poll is taken to measure the proportion of voters who plan to vote for an ex-actor for Governor. A 95% confidence interval is constructed, based on a sample survey of prospective voters. The conditions needed to construct such that an interval are present and the interval constructed is (0.35, 0.42). Which of the following best describes how to interpret this data? * The probability is 0.95 that about 40% of the voters will vote for the ex-actor. The sample result is most likely to be in the interval (0.35, 0.42) The probability is 0.95 that between 35% and 42% of the population will vote for the ex-actor. At least 35%, but not more than 42%, of the voters will vote for the ex-actor.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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A poll is taken to measure the proportion of voters who plan to vote for an ex-actor for
Governor. A 95% confidence interval is constructed, based on a sample survey of prospective
voters. The conditions needed to construct such that an interval are present and the interval
constructed is (0.35, 0.42). Which of the following best describes how to interpret this data? *
The probability is 0.95 that about 40% of the voters will vote for the ex-actor.
The sample result is most likely to be in the interval (0.35, 0.42)
The probability is 0.95 that between 35% and 42% of the population will vote for the ex-actor.
At least 35%, but not more than 42%, of the voters will vote for the ex-actor.
Transcribed Image Text:42 A poll is taken to measure the proportion of voters who plan to vote for an ex-actor for Governor. A 95% confidence interval is constructed, based on a sample survey of prospective voters. The conditions needed to construct such that an interval are present and the interval constructed is (0.35, 0.42). Which of the following best describes how to interpret this data? * The probability is 0.95 that about 40% of the voters will vote for the ex-actor. The sample result is most likely to be in the interval (0.35, 0.42) The probability is 0.95 that between 35% and 42% of the population will vote for the ex-actor. At least 35%, but not more than 42%, of the voters will vote for the ex-actor.
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