Let X, Y have the joint pdf for x? + y? < 1 and x > 0, y > 0 cx fx,Y 0. O.W. where c is some constant. Question part 1: (Answer by selecting the correct choices from the dropdown menus below) We need to figure out the value of c. In order to do this, we need to evaluate the defınite double integral below, but first we need to figure out the limits of integration denoted by Xlow, Xhigh, Ylow, Yhigh SUnigh Sigh ca dxdy Ylow xlow Note that in the double integration above, we will do dx and then dy. I strongly recommend that you use a piece of paper to sketch the support on the x, y plane. Xlow X high sqrt( 1-y^2) Ylow sqrt( 1 - x^2) Yhigh [ Select ] sqrt( 1 - y^2) >

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Let X, Y have the joint pdf
for x? + y? < 1 and x > 0, y > 0
cx
fx,x
O.w.
where c is some constant.
Question part 1: (Answer by selecting the correct choices from the dropdown menus below)
We need to figure out the value of c. In order to do this, we need to evaluate the definite double
integral below, but first we need to figure out the limits of integration denoted by
Xlow , Xhigh , Ylow , Yhigh
Suhigh Shish ca dady
Ylow
Xlow
Note that in the double integration above, we will do dx and then dy. I strongly recommend that you
use a piece of paper to sketch the support on the x, y plane.
Xlow
sqrt( 1-y^2)
X high
Ylow
sqrt( 1 - x^2 )
Yhigh
[ Select ]
sqrt( 1 - y^2)
1
Questi
sqrt( 1 - x^2)
>
Transcribed Image Text:Let X, Y have the joint pdf for x? + y? < 1 and x > 0, y > 0 cx fx,x O.w. where c is some constant. Question part 1: (Answer by selecting the correct choices from the dropdown menus below) We need to figure out the value of c. In order to do this, we need to evaluate the definite double integral below, but first we need to figure out the limits of integration denoted by Xlow , Xhigh , Ylow , Yhigh Suhigh Shish ca dady Ylow Xlow Note that in the double integration above, we will do dx and then dy. I strongly recommend that you use a piece of paper to sketch the support on the x, y plane. Xlow sqrt( 1-y^2) X high Ylow sqrt( 1 - x^2 ) Yhigh [ Select ] sqrt( 1 - y^2) 1 Questi sqrt( 1 - x^2) >
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