Theorem 8.3.3 If X ~ t(k), then E(X2r + 1) = 0 and µz, = k"- (2r – 1)(2r – 3) ... .1_ (k– 2)(k – 4). . .(k – 2r) |

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Prove the followong theorem

Theorem 8.3.3 If X t(k), then
(2r – 1)(2r – 3).. .1
(k – 2)(k – 4).. (k – 2r)
E(X²r* ') = 0 and
µ2, = k'
%3D
Transcribed Image Text:Theorem 8.3.3 If X t(k), then (2r – 1)(2r – 3).. .1 (k – 2)(k – 4).. (k – 2r) E(X²r* ') = 0 and µ2, = k' %3D
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