Show that the random variable , is integrable with , if k is even and , if k is odd Tips You can use that for all exist a constant , that for all is Moreover, please use the induction to prove the form of the exceptation for k is even The question is to show that the random variable is integrable with its expectation

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Question: Show that the random variable , is integrable with , if k is even and , if k is odd. Tips: You can use that

Show that the random variable , is even and , if k is odd. Tips: You can use is integrable with

that for all exist a constant , that for all is . , if k is even

and

Moreover, please use the induction to prove the form of the exceptation , if k is odd.

Tips: You can use that for all for k is even. The question is to show that the random exist a constant variable is integrable with its expectation , that for all image text in transcribed is . Moreover, please use the induction to prove the form of the exceptation for k is even.

The question is to show that the random variable is integrable with its expectation

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