(a) let (x, y ) denote a uniformly chosen random point inside the unit square
[0,1]^2 =[...
Mathematics, 30.10.2019 01:31, lindseylewis313
(a) let (x, y ) denote a uniformly chosen random point inside the unit square
[0,1]^2 =[0,1]×[0,1]={(x, y): 0≤x, y≤1}.
let 0 ≤ a < b ≤ 1. find the probability p(a < x < b), that is, the probability that the x-coordinate x of the chosen point lies in the interval (a, b).
(b) what is the probability p (|x−y|≤1/4) ?
Answers: 3
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