E(X)=0·(q+0)+1·(0+p)=p
E(X²)=0²Â·(q+0)+1²Â·(0+p)=p
D(X)=E(X²)-E²(X)=p-p²=pq
E(Y)=0·(q+0)+1·(0+p)=p
E(Y²)=0²Â·(q+0)+1²Â·(0+p)=p
D(Y)=E(Y²)-E²(Y)=p-p²=pq
E(XY)=0·0·q+0·1·0+1·0·0+1·1·p=p
Cov(Xï¼Y)=E(XY)-E(X)·E(Y)
=p-p²=pq
â´ÏXY=Cov(Xï¼Y)/[âD(X)·âD(Y)]
=pq/(pq)
=1
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