State the moment generating function.
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Let X is the random variable . If expected value E[exp(tX)] exists in such a way that E[exp(tX)] is finite for all real value of t belonging to a closed interval [-r , r] ⊆ R with r > 0 . Then we can say that X posses a moment generating function and the function is Mₓ(t) = E[exp(tX)] is known as moment generating function.
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