My question is: Suppose $X_1,...X_n$ are independent random variables from a continuous function with common $CDF$ $ F_Y(y)$ and common $PDF $ $f_X(x)$. Let $ Y= max \lbrace X_1,...X_2 \rbrace $. Now I showed in part a) that $ F_Y(y) = (F_X(y))^n$, but I am stuck on part b). Part b) asks me to derive the PDF, $f_Y(y) $. Any suggestions????
Subscribe to:
Post Comments (Atom)
real analysis - How to find $lim_{hrightarrow 0}frac{sin(ha)}{h}$
How to find $\lim_{h\rightarrow 0}\frac{\sin(ha)}{h}$ without lhopital rule? I know when I use lhopital I easy get $$ \lim_{h\rightarrow 0}...
-
$$ 3x+6y+5z=7 $$ The general solution to this linear Diophantine equation is as described here (Page 7-8) is: $$ x = 5k+2l+14 $$ $$ y = -l $...
-
I need help to compute the following integral: $$\int_{-\infty}^{\infty}\frac{z^4}{1+z^8}dz$$ I need to use Cauchy's residue theorem. I ...
-
How to show the following inequality in Measure Theory: If $f$ is a non-negative measurable function defined on a measurable set $E$ then ...
No comments:
Post a Comment