2) If the random variable (x) uniformly distributed on the interval (-2,4), then the moment generating function Mx(t) = e4t-e-2t a) e4t-e-2t b) -6t 6t C) ett-e2t e4t +e-2t d) 6t 6t

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.8: Probability
Problem 31E
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2) If the random variable (x) uniformly distributed on the interval (-2,4), then the
moment generating function Mx(t) =
e4t
а)
-e-2t
e4t.
b)
-e-2t
-6t
6t
e 4t -e2t
e4t
d)
+e-2t
6t
6t
Transcribed Image Text:2) If the random variable (x) uniformly distributed on the interval (-2,4), then the moment generating function Mx(t) = e4t а) -e-2t e4t. b) -e-2t -6t 6t e 4t -e2t e4t d) +e-2t 6t 6t
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