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Let s x 2 = n 1 1 i = 1 n ( x i x ) 2 . Using the following 3 facts, show
Let sx2=n11i=1n(xix)2.
Using the following 3 facts, show that^(n1)sx211^1Tn2 i.e. that it is a Student distribution with (n-2) degrees of freedom.
- 1^1^1N(0,1)
- (n2)V(1^)V^(1^)=(n2)2^2(n2)2
- T=n2(n2)2Z
I think I am able to correctly arrive at the conclusion that:
1^1^1T(n2)
However, I am not sure how this proves the initial statement (i.e. how this result is equal to the original expression).
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