The probability generating function for a random variable sxs is given by: $g (X) (z)=\frac{1)(8) z*(2)+\frac{1}(2) ZAC10)+\frac(1)(4) z^(20)+\frac[1)(8) z^(25)$ Find: 1. SECX / 31$ 2. SP(X>20 \mid X>10)S 3. SECIX-17|15 4. Fourth moment of $XS. sp. sv.038|

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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The probability generating function for a random variable SX$ is given by: $g (x}(z)=\frac(}{8) z^(2)+\frac{I(2)
ZAC10)+\frac(1)(4) z^(20)+\frac(1) (8) z^(25)$
Find:
1. SEEX / 31$
2. SP(X>20 \mid x>10)$
3. SEEIX-17|15
4. Fourth moment of $XS.
sp. sv.038|
Transcribed Image Text:The probability generating function for a random variable SX$ is given by: $g (x}(z)=\frac(}{8) z^(2)+\frac{I(2) ZAC10)+\frac(1)(4) z^(20)+\frac(1) (8) z^(25)$ Find: 1. SEEX / 31$ 2. SP(X>20 \mid x>10)$ 3. SEEIX-17|15 4. Fourth moment of $XS. sp. sv.038|
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