Differential entropy of a continuous random variable

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The differential entropy of a continuous random variable X is defined by the integral of (5.66).

Similarly, the differential entropy of a continuous random vector X is defined by the integral of (5.68). These two integrals may not exist. Justify this statement.

Show that the differential entropy of a continuous random variable X is invariant to translation; that is

89_Equation 03.jpg

for some constant c.

Reference no: EM131280086

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