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Estimate The Minimum Sample Size Needed To Achieve The Margin Of Error

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Estimate The Minimum Sample Size Needed To Achieve The Margin Of Error. Use the given data to find the minimum sample size required to estimate the population proportion. 5 rows 95 99.

This Is The First Lesson In A Series Of 3 Lessons Students Will Distinguish Between Discrete And Continuous Random Binomial Distribution Probability Lesson
This Is The First Lesson In A Series Of 3 Lessons Students Will Distinguish Between Discrete And Continuous Random Binomial Distribution Probability Lesson from www.pinterest.com

Using a sample size of 5 and 7 would result of a margin of error of approximately 1430 and 1102 respectively. Practice estimating what sample size is required for a given margin of error in a confidence interval for a mean. N ge left frac z_c sigma Eright2 n E zc.

Use the given data to find the minimum sample size required to estimate the population proportion.

The E is the desired margin of error. The sample size n can be calculated using the following formula. P Round to the three decimal places as needed. MOE with finite population correction z p 1 - p N - 1 n N - n Where.

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