Let p be the joint density function such that p(x, y) = xy in R, the rectangle 0 < x < 2,0 < y< 1, and p(x, y) = 0 outside R. Find the fraction of the population satisfying the constraint 5x > y. Enter the exact answer. The fraction of the population satisfying the constraint is

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter9: Systems Of Equations And Inequalities
Section: Chapter Questions
Problem 12T
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Let p be the joint density function such that p(x, y) = xy in R, the rectangle 0 < x < 2,0 < y < 1, and p(x, y) = 0 outside R. Find
the fraction of the population satisfying the constraint 5x > y.
Enter the exact answer.
The fraction of the population satisfying the constraint is
Transcribed Image Text:Let p be the joint density function such that p(x, y) = xy in R, the rectangle 0 < x < 2,0 < y < 1, and p(x, y) = 0 outside R. Find the fraction of the population satisfying the constraint 5x > y. Enter the exact answer. The fraction of the population satisfying the constraint is
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