Question
Editors of the business report in Exercise 38 are willing to accept a margin of error of $4 \%$ but want $99 \%$ confidence. How many randomly selected employers will they need to contact?
Step 1
Since the confidence level is 99%, the remaining 1% is split equally on both sides of the distribution, which means we are looking for the z-score that leaves 0.5% in the tail. From the z-table or appendix in the back of the book, we find that this z-score is Show more…
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Editors preparing a report on the economy are trying to estimate the percentage of businesses that plan to hire additional employees in the next 60 days. They are willing to accept a margin of error of 4% but want 99% confidence. How many randomly selected employers will they need to contact?
Editors preparing a report on the economy are trying to estimate the percentage of businesses that plan to hire additional employees in the next 60 days. They are willing to accept a margin of error of 4% but want 95% confidence. How many randomly selected employers will they need to contact?
Editors preparing a report on the economy are trying to estimate the percentage of businesses that plan to hire additional employees in the next 60 days. They are willing to accept a margin of error of 5% but want 95% confidence. How many randomly selected employers will they need to contact?
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