a) The weight (in ounces) of a frozen food package produced by a given manufacturer is a normal random variable with mean \muμ and variance \sigmaσ2 (both unknown). We weigh n = 10 of these packages, selected at random and independently from those produced by this manufacturer and find \sum_{i=1}^10 x_i = 159, \sum_{i=1}^10 x^2_i = 2531, i) Estimate the true average weight of all packages produced by this manufacturer using a 95% confi dence interval. ii) Find a 95% upper limit con fidence interval for \muμ . iii) Determine a 95% con fidence interval for the true standard deviation, \sigmaσ .
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