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Question 11
The random variable 
X has a probability density function:

f(x)={[(1-beta)+2beta x" for "0 < x < 1;" and "-1 < beta < 1.],[0" otherwise. "]:}
There are 
n observations 
x_(i),i=1,2,dots, drawn independently from this distribution.
Which one of the following statements is incorrect?
The expected value of 
x is

Question 1111\newlineThe random variable X X has a probability density function:\newlinef(x)={(1β)+2βx for 0<x<1; and 1<β<1.0 otherwise.  f(x)=\left\{\begin{array}{c} (1-\beta)+2 \beta x \text { for } 0<x<1 ; \text { and }-1<\beta<1 . \\ 0 \text { otherwise. } \end{array}\right. \newlineThere are n n observations xi,i=1,2, x_{i}, i=1,2, \ldots , drawn independently from this distribution.\newlineWhich one of the following statements is incorrect?\newlineThe expected value of x x is

Full solution

Q. Question 1111\newlineThe random variable X X has a probability density function:\newlinef(x)={(1β)+2βx for 0<x<1; and 1<β<1.0 otherwise.  f(x)=\left\{\begin{array}{c} (1-\beta)+2 \beta x \text { for } 0<x<1 ; \text { and }-1<\beta<1 . \\ 0 \text { otherwise. } \end{array}\right. \newlineThere are n n observations xi,i=1,2, x_{i}, i=1,2, \ldots , drawn independently from this distribution.\newlineWhich one of the following statements is incorrect?\newlineThe expected value of x x is
  1. Calculate Division: Now, let's do the math: 8,0008,000 divided by 2,0002,000 equals 44. So, the electrician needs to order 44 rolls of tape.

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