Question: how do you solve 11. If X has a binomial distribution, X is counting the number of 'successes' found in the sample of size n.
how do you solve

11. If X has a binomial distribution, X is counting the number of 'successes' found in the sample of size n. We know the variance is np(1-p). sap-9F Choose a value of n, and graph the variance function f(p) = np(1-p) where the values of p go from 0 to 1. It should look like a parabola opening downwards. (Hint. you can rewrite it as f(x) = nx(1-x) and let x go from 0 to 1.) For which value(s) of p is the variance of X the largest? (Don't change It.) Why does this make sense? For which value(s) of p is the variance of X the smallest? (Don't change n.) Why does this make sense
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