Let Y be ?2(n). Use the central limit theorem to
Chapter 5, Problem 4E(choose chapter or problem)
Let \(Y\) be \(\chi^{2}(n)\). Use the central limit theorem to demonstrate that \(W=(Y-n) / \sqrt{2 n}\) has a limiting cdf that is \(N(0,1)\). Hint: Think of \(Y\) as being the sum of a random sample from a certain distribution.
Equation Transcription:
Text Transcription:
Y
chi^2(n)
W=(Y-n)/sqrt 2n
N(0,1)
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