somecelxis
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The discussion revolves around a problem involving discrete random variables, specifically focusing on the expected value and variance of a transformed variable. The original poster presents a scenario where they need to determine the value of E(X^2) given E(X-2) and VAR(X-2).
The discussion is ongoing, with participants providing feedback on the original poster's approach. There is a suggestion to re-evaluate the calculations, particularly regarding the expansion of the squared term. No consensus has been reached yet.
Participants note that the original poster did not provide their detailed work, which may hinder the ability to identify specific errors. There is also an implication that the problem may involve common misunderstandings related to variance and expected values.
somecelxis said:Homework Statement
Here's the question:
Given X is a discrete random variable. E(X-2) = 1/3 , VAR(X-2) = 20/9 .
Detrmine value of E(X^2)
the ans is 23/3 . but i ended up getting 3 . why i am wrong?
Homework Equations
The Attempt at a Solution
somecelxis said:Homework Statement
Here's the question:
Given X is a discrete random variable. E(X-2) = 1/3 , VAR(X-2) = 20/9 .
Detrmine value of E(X^2)
the ans is 23/3 . but i ended up getting 3 . why i am wrong?
You made a mistake when expanding (x-2)2.
ehild
ehild said:somecelxis said:Homework Statement
Here's the question:
Given X is a discrete random variable. E(X-2) = 1/3 , VAR(X-2) = 20/9 .
Detrmine value of E(X^2)
the ans is 23/3 . but i ended up getting 3 . why i am wrong?
You made a mistake when expanding (x-2)2.
ehild
I guess I would have caught that if the OP had typed out his work, but since I never read attached thumbnails I missed it.