Hi Ami44, thank you for your time. That helps to explain the inversion of function. Much clearer!
Does anyone have any examples of a PDF and CDF for a discrete distribution? I think a working example would clarify.
Separately, for continuous distributions: What use is a PDF? It seems like its...
Hi David,
Thanks! I work in Excel every day so being able to look at the numbers was a big help.
What I was describing in the first part can be summed up as:
Pr*(X-µ)^2
The second equation can be described as:
Pr*X^2-(sum(Pr*X))^2.
sum(Pr*X) = µ
What you were showing in the second example was...
As a follow-up:
Var(X)=E(X^2)-[E(X)]^2
How does the above work with regards to this variance problem:
A discrete uniform distribution (each event has an equal probability of occurrence) has the following possible outcomes for X: [1, 2, 3, 4]. The variance of this distribution is closest to...
Apologies in advance for any lack of precision, clearly my background is not in math.
From what I read, variance is defined as two separate formulas:
I believe I understand the first part of the equation:
Var(X) = E[(X-u)^2]
where u = E(X):
(1) This means take the summation of: the actual...
Hi All,
The probability density function seems to be a constant in most cases. As I found on Quora: A probability density function answers the question: "How common are samples at exactly this value?" I understand that the PDF in a continuous distribution would be equal to 0.
It seems...
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