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2)If for any x on the set of real numbers, there is P(X>=x)=P(X0, its CDF F(?) satisfies the following relation (1)P(|X|? x) = 2F(x) -

2)If for any x on the set of real numbers, there is P(X>=x)=P(X0, its CDF F(?) satisfies the following relation (1)P(|X|? x) = 2F(x) - 1 (2)P(|X| > t) =2[1- F(x)] 3) P(X=x)=F(x)+F(-x)-1

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