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robertss403
16.07.2019 •
Mathematics
(1 point) suppose that for two random variables x and y the joint density function is f(x,y)=6xe−x(y+6), for x> 0 and y> 0. find each of the following. (a) fx|y(x,y)= (b) fy|x(x,y)=
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Ответ:
Part(a): The required answer is![f_{x|y}(x,y)=(y+6)^2 xe^{-x(y+6)}](/tpl/images/0094/9936/dde9f.png)
Part(b): The required answer is![f_{y|x}(x,y)=xe^{-xy}](/tpl/images/0094/9936/2917d.png)
Given function is,
Part(a):
For finding the required value we will use the formula,
Now, solving above we get,
Part(b):
For finding the required value we will use the formula,
Now, solving above we get,
Learn More: link
Ответ:
First find the marginal distributions:
Then to get each conditional distribution, divide the joint distribution by the corresponding marginal distribution.
a.
b.
Ответ:
Year 25150X1.035305
Year 35305X1.035464
Year 45464X1.035628
Year 55628X1.035796
Year 65796X1.035970
Year 75970X1.036149
Year 86149X1.036334
Year 96334X1.036524
Year 106524X1.036720