利用乘除法运算公式计算5(x+y)(x-y)-2(x+y)^2+3(x-y)^2其中x=2,y=1
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解:原式=3(x-y)^2+5(x+y)(x-y)-2(x+y)^2
=3(x-y)^2-5(-x-y)(x-y)+2(-x-y)^2
=[(x-y)-(-x-y)][3(x-y)-2(-x-y)]
=2x(5x-y)
=10x^2-2xy
=3(x-y)^2-5(-x-y)(x-y)+2(-x-y)^2
=[(x-y)-(-x-y)][3(x-y)-2(-x-y)]
=2x(5x-y)
=10x^2-2xy
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5(x+y)(x-y)-2(x+y)^2+3(x-y)^2
=2(x+y)(x-y-x-y)+3(x-y)(x+y+x-y)
=-4y(x+y)+6x(x-y)
=-4×1×3+6×2×1
=0
=2(x+y)(x-y-x-y)+3(x-y)(x+y+x-y)
=-4y(x+y)+6x(x-y)
=-4×1×3+6×2×1
=0
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