设2(A(n+1) + a(n+1) +b)=An + an +b
有2A(n+1)=An-an-2a-b 而A(n+1)=An+n+3
所以-a=1,-2a-b=3;a=-1,b=-1
即有2(A(n+1)-(n+1)-1)=An-n-1
A1-1-1=0,所以有An-n-1=0,An=n+!
设2(A(n+1) + a(n+1) +b)=An + an +b
有2A(n+1)=An-an-2a-b 而A(n+1)=An+n+3
所以-a=1,-2a-b=3;a=-1,b=-1
即有2(A(n+1)-(n+1)-1)=An-n-1
A1-1-1=0,所以有An-n-1=0,An=n+!