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How would one derive computational formula for standard deviation from definition using elementary algebra?
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how do you mean \[s = \sqrt{\frac{\sum_{}^{}(x _{i}-X)^{2}}{n-1}}\]
This is an extra credit question and this is literally all the information the teacher gave us.
its the square root of the average squared deviation
so thats the answer?
What definition were you given in your class?
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\[s= \sqrt{n \Sigma(x^{2}}) - (\Sigma x)^{2} / n(n-1)\]well he didn't teach us computational standard deviation and its not in the book so i looked it up and it's suppose to look like this and the n(n-1) is under the equation but in the square
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