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Height is a normally distributed human characteristic. Humans have an approximate mean height of 66.3 inches with standard deviation of 2.8 inches. Collect height data

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Height is a normally distributed human characteristic. Humans have an approximate mean height of 66.3 inches with standard deviation of 2.8 inches. Collect height data on a sample of n:'|0 humans, and complete the following: 1. List the raw data. 2. Calculate the sample mean and sample standard deviation. 3. Using the population parameters of Mean : 66.3 inches and Standard Deviation : 2.8 inches, transform each score into a standardized z- score. 4. Identify the percentile rank for each individual. Percentile rank is the percentage of scores that are equal to or lower than that one data point. For example, if someone is in the 90th percentile for height, they are taller than 90% of the population. To complete this step, you will use the zscores from question #3 to identify the proportion below. Finally, convert that proportion value into a percentage

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