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A New Generalized Moment Generating Function of Random Variables |
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PP: 535-538 |
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doi:10.18576/amis/130403
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Author(s) |
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Bruno Monte Castro,
Marcelo Bourguignon,
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Abstract |
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| Many of the important characteristics and features of a distribution are obtained through the ordinary moments and generating function. The main goal of this paper is to address a new approach to compute, without using multiple integrals and
(Xa+b)r
derivatives, E (Xc+d)s for a nonnegative random variable, where a,b,c,d are any real number. The proposed approach is discussed in
detail and illustrated through a few examples. |
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