12. Political Science, Inc. (PSI) specializes in voter polls and surveys designed to keep political office seekers informed of their position in a race. Using telephone surveys, interviewers ask registered voters who they would vote for if the election were held that day. Experts provide a best guess estimate that 44% of voters prefer the candidate. Suppose that PSI would like 99% confidence that the sample proportion is within + .03 of the population proportion. What sample size is needed to provide the desired margin of error? 1817 587 102 1012

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ISBN:9781119256830
Author:Amos Gilat
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**Question:**

Political Science, Inc. (PSI) specializes in voter polls and surveys designed to keep political office seekers informed of their position in a race. Using telephone surveys, interviewers ask registered voters who they would vote for if the election were held that day. Experts provide a best guess estimate that 44% of voters prefer the candidate. Suppose that PSI would like 99% confidence that the sample proportion is within ± 0.03 of the population proportion. What sample size is needed to provide the desired margin of error?

**Options:**

- 1817
- 587
- 102
- 1012

**Explanation:**

This question involves determining the appropriate sample size for a survey to achieve a specified margin of error and confidence level. The goal is to calculate the sample size needed for the sample proportion to be within a ± 0.03 margin of error, with 99% confidence, given an estimated population proportion of 44%. The answer choices provided are potential sample sizes.
Transcribed Image Text:**Question:** Political Science, Inc. (PSI) specializes in voter polls and surveys designed to keep political office seekers informed of their position in a race. Using telephone surveys, interviewers ask registered voters who they would vote for if the election were held that day. Experts provide a best guess estimate that 44% of voters prefer the candidate. Suppose that PSI would like 99% confidence that the sample proportion is within ± 0.03 of the population proportion. What sample size is needed to provide the desired margin of error? **Options:** - 1817 - 587 - 102 - 1012 **Explanation:** This question involves determining the appropriate sample size for a survey to achieve a specified margin of error and confidence level. The goal is to calculate the sample size needed for the sample proportion to be within a ± 0.03 margin of error, with 99% confidence, given an estimated population proportion of 44%. The answer choices provided are potential sample sizes.
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