Suppose that XXX and YYY are random variables such that Corr(X,Y)=1\corr{X}{Y} = 1Corr(X,Y)=1 and σY>σX\sigma_Y > \sigma_XσY>σX. Find Corr(X+Y,X−Y)\corr{X+Y}{X-Y}Corr(X+Y,X−Y).