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Let X be a continuous random variable. Match each of the v 1. f fx (u) du 2. fx fx(x) dx 3. f (x-μx)² fx(x) dx 88 10

Let X be a continuous random variable. Match each of the v 1. f fx (u) du 2. fx fx(x) dx 3. f (x-μx)² fx(x) dx 88 10

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Let X be a continuous random variable. Match each of the verbal descriptions with the mathematical notations itemized b ∞ 1. S fx(u) du -∞ 2. § x ƒx(x) dx -∞ ∞ 3. S (x − µx)² ƒx(x) dx -∞ ∞ 4. ( S x² ƒx(x) dx - μ² ∞ x 5. f fx(u) du -∞ 6. S x² fx(x) dx 6}= -∞ 1. choose your answer... choose your answer... 1/2 2. choose your answer... 5. choose your answer... 3. choose your answer... 6. choose your answer... 4.
Transcribed Image Text:Let X be a continuous random variable. Match each of the verbal descriptions with the mathematical notations itemized b ∞ 1. S fx(u) du -∞ 2. § x ƒx(x) dx -∞ ∞ 3. S (x − µx)² ƒx(x) dx -∞ ∞ 4. ( S x² ƒx(x) dx - μ² ∞ x 5. f fx(u) du -∞ 6. S x² fx(x) dx 6}= -∞ 1. choose your answer... choose your answer... 1/2 2. choose your answer... 5. choose your answer... 3. choose your answer... 6. choose your answer... 4.
Let X be a continuous random variable. Match each of the verbal descriptions with the mathematical notations itemi 1. S fx(u) du -∞ ∞ 2. f x fx(x) dx -∞ ∞ 3. f (x-μx)² fx(x) dx († − µ¹² 4. ( S x² ƒx(x) dx - ∞ X 5. S fx(u) du -∞ ∞ 6. S x² ƒx(x) dx -∞ 1. Previo choose your answer... choose your answer... Mean of X Cumulative distribution function for X Standard deviation of X Variance of X 1 Mean of the square of X 1/2 ^ 2. choose your answer... choose your answer... v 6. 3. choose your answer... choose your answer... 4.
Transcribed Image Text:Let X be a continuous random variable. Match each of the verbal descriptions with the mathematical notations itemi 1. S fx(u) du -∞ ∞ 2. f x fx(x) dx -∞ ∞ 3. f (x-μx)² fx(x) dx († − µ¹² 4. ( S x² ƒx(x) dx - ∞ X 5. S fx(u) du -∞ ∞ 6. S x² ƒx(x) dx -∞ 1. Previo choose your answer... choose your answer... Mean of X Cumulative distribution function for X Standard deviation of X Variance of X 1 Mean of the square of X 1/2 ^ 2. choose your answer... choose your answer... v 6. 3. choose your answer... choose your answer... 4.
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