Q. 2 There are two alternative routes for a ship passage. The sailing times for the two routes are two continuous random variables X and Y that have the joint density function fry(x, y) = {K...


Q. 2 There are two alternative routes for a ship passage. The sailing times<br>for the two routes are two continuous random variables X and Y that have<br>the joint density function<br>fry(x, y) = {K e-0.5(y-*+3); 5 <x< 10,y > x – 3<br>0;<br>e. w.<br>(i) Obtain K so that it is the joint probability density function;<br>(ii) Find the following probabilities (a) P(X < Y), (b) P(X 2 Y), (c)<br>P(X +Y 2 1)<br>

Extracted text: Q. 2 There are two alternative routes for a ship passage. The sailing times for the two routes are two continuous random variables X and Y that have the joint density function fry(x, y) = {K e-0.5(y-*+3); 5 <>< 10,y=""> x – 3 0; e. w. (i) Obtain K so that it is the joint probability density function; (ii) Find the following probabilities (a) P(X < y),="" (b)="" p(x="" 2="" y),="" (c)="" p(x="" +y="" 2="">

Jun 09, 2022
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