8. Dick and Jane have agreed to meet for lunch between noon (0:00 p.m.) and 1:00 p.m. Denote Jane's arrival time by X, Dick's by Y, and suppose X and Y are independent with probability density...

Extracted text: 8. Dick and Jane have agreed to meet for lunch between noon (0:00 p.m.) and 1:00 p.m. Denote Jane's arrival time by X, Dick's by Y, and suppose X and Y are independent with probability density functions fx(x)= 3 x? 0<><1 fy(y)="2" у="" 0sys1="" otherwise="" otherwise="" a)="" find="" the="" probability="" that="" jane="" arrives="" before="" dick.="" that="" is,="" find="" p(x=""><>