m=0
仍是单项式则时同类项
所以m+2=x
y=2
x=2
原式=3xy+6y^2-3mx^2+mxy-9my^2
=12+24-0+0-0
=36
令a=sinx+cosx=√2sin(x+π/4)
-√2<=a<=√2
a²=sin²x+cos²x+2sinxcosx=1+2sinxcosx
所以y=[(a²-1)/2]/(1+a)
=(a+1)(a-1)/[2(1+a)]
=(a-1)/2
(-√2-1)/2<=(a-1)/2<=(√2-1)/2
值域[(-√2-1)/2,(√2-1)/2]