finding pdf from cdf
Differentiate.
I have cdf F(x)=(\[1+e ^{-x})^{-1}, -\infty<x<\infty\]
and set it to 0?
how i know the intervals though?
The intervals generally do not matter unless you have a very strange piece-wise function.
Even then, I think you'd still differentiate.
The intervals remain the same.
how should i graph the 25th percentile then?
\[ F(x) = \int_{-\infty}^xp(x')dx' \]
If you differentiate you get: \[ F'(x) = p(x) \]Which means: \[ p(x) = F'(x) \]
I don't know what you mean by 25 percentile.
i am suppose to graph the f(x) and F(x) and find 25th percentile
The 25 percentile would be \(F(x)=0.25=1/4\).
ooo okay so for the pdf just differentiate and leave the interval alone
All the intervals remain the same, basically.
It's a bit more complicated for discrete functions. The continuous functions are easy.
okay thanks a lot
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