- Kajko 6 Let The Bivariate Continuous Random Vector X Y Have The Following Joint Probability Density Function C 1 (209.98 KiB) Viewed 36 times
Kajko 6. Let the bivariate continuous random vector (X,Y) have the following joint probability density function: = {: c
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Kajko 6. Let the bivariate continuous random vector (X,Y) have the following joint probability density function: = {: c
Kajko 6. Let the bivariate continuous random vector (X,Y) have the following joint probability density function: = {: c ,0 ≤ y ≤1-x² and -1≤ x ≤ 1 0 otherwise f. Find P(Y ≤X + 1). Do not work out the entire integral, just set up the double integral that needs to be solved and put in the correct limits. Hint: Sketch out the region using the support part a. from