Answer the questions (attached .docx file) after watching the video 1and2. (explanation and Excel example) and watch the videos after reading of chapter 7. ///////////////////////////////////
Chapter 7 (video 1 and 2) Chapter 7(Central Limit Theorem for Means) Video The central limit theorem (CLT for short) is one of the most powerful and useful ideas in all of statistics. There are two alternative forms of the theorem and both alternatives are concerned with drawing finite samples size n from a population with known meanμ and a known standard deviationσ. *The first alternative says that if we collect samples of size n with a “large enough n” calculate each samples mean and create a histogram of those means then the resulting histogram will tend to have an approximate normal bell shape. ** The second alternative says that if we again collect samples of size n that are”large enough”calculate the sum of each sample and create a histogram then the resulting histogram will again tend to have a normal bell-shaped. In either case *** It does not matter what the distribution of the original population is or whether you even need to know it. The important fact is that the distribution of sample means and the sums tend to follow the normal distribution. The size of the sample n that is required in to be “large enough” depends on the original population from which the samples are drawn(the sample size should be at least 30 or the data should come from a normal distribution). If the original population is far from normal then more observations are needed for the sample means or sums to be normal. Sampling is done with replacement. In particular In this whole process we changed our data x values to Z-values mathematical formula is: X could be any distribution but Xbar will be a normal distribution ( where data spread is less and it is symmetric) For the Second Video click on the link below Link (Links to an external site.)
Requirements: 200? | .doc file
If the Original population is symmetrical n>10 If Skewed n>30 Heavily Skewed n>50
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