Central Limit Theorem for Sums Suppose random samples of n = 42 are collected from an unknown distribution with the prop

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Central Limit Theorem For Sums Suppose Random Samples Of N 42 Are Collected From An Unknown Distribution With The Prop 1 (32.13 KiB) Viewed 39 times

Central Limit Theorem For Sums Suppose Random Samples Of N 42 Are Collected From An Unknown Distribution With The Prop 2 (63.85 KiB) Viewed 39 times

Central Limit Theorem for Sums Suppose random samples of n = 42 are collected from an unknown distribution with the properties μ = 54 and σ = 3. a. Determine the mean of EX. b. Determine the standard deviation of EX. (Include four decimal places.)
Application of The Central Limit Theorem for Sums 100 North Main Street is the tallest building in Winston- Salem, NC standing at 460ft tall (5520inches). Use the scenario above to determine the selected probabilities below. You may wish to use the Normal Distribution Calculator hosted by the University of lowa's Department of Mathematical Sciences. Remember: the formatting of this calculator may vary slightly from what is used in class. (link: Normal Distribution Calculator) a. Given that the heights of American women follow the distribution N(65, 3.5), what is the probability of that a random sample of 85 women, stacked head-to-foot, would be at least as tall as 100 North Main Street? P(EX ≥ 5520) = = decimal places.) (Include three b. Determine the z-score of EX = of 85. z = decimal places.) 5520 for a sample (Include three