Note that f E[X²] = 2/12. 1² E[X³] = £. Here, e If X ~ Exp(X), then we can compute moments of X by using the above impro

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answerhappygod
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Note that f E[X²] = 2/12. 1² E[X³] = £. Here, e If X ~ Exp(X), then we can compute moments of X by using the above impro

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Note That F E X 2 12 1 E X Here E If X Exp X Then We Can Compute Moments Of X By Using The Above Impro 1
Note That F E X 2 12 1 E X Here E If X Exp X Then We Can Compute Moments Of X By Using The Above Impro 1 (178.65 KiB) Viewed 12 times
Note that f E[X²] = 2/12. 1² E[X³] = £. Here, e If X ~ Exp(X), then we can compute moments of X by using the above improper integral: E [X] = 1. a = -xxn dx Generally, the nth moment is E[X"] = d. C = = n! b d =
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