Now assume it is true that 60.98% of all words in the English language contain the letter "e" (as given in the source above). Generate a simulated distribution of 1000 sample statistics for simulated samples of 20 words from the English language. In the space below, include a copy-and-paste of your simulated distribution. You need to be using the "Proportion of Successes" option, and that is the picture you need to copy and paste.
Now assume it is true that 60.98% of all words in the English language contain the letter "e" (as given in the source above). Generate a simulated distribution of 1000 sample statistics for simulated samples of 20 words from the English language. In the space below, include a copy-and-paste of your simulated distribution. You need to be using the "Proportion of Successes" option, and that is the picture you need to copy and paste.
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The true proportion of words in the English language has the letter 'e'= 60.98%
Consider 1000 English common words
Creating a simulated sample of 20 words from the 1000 common words
Computing the proportion of successes from the simulated distribution
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
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