x^2-xy-4+2y因式分解
问题描述:
x^2-xy-4+2y因式分解
答
解
x²-xy-4+2y
=(x²-4)-(xy-2y)
=(x+2)(x-2)-y(x-2)
=(x-2)(x+2-y)
=(x-2)(x-y+2)
答
解:原式=(x^2-4)-(xy-2y)
=(x+2)(x-2)-y(x-2)
=(x-2)(x+2-y)
答
x²-xy-4+2y
=x²-4-xy+2y
=x²-2²-xy+2y
=(x+2)(x-2)-xy+2y
=(x+2)(x-2)-y(x-2)
=(x-2)[(x+2)-y]
=(x-2)(x+2-y)
答
x^2-xy-4+2y因式分解
=x²-4-y(x-2)
=(x-2)(x+2-y);
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答
x^2-xy-4+2y因式分解
= x^2-4+2y-xy
= (x+2) (x-2) + y ( 2-x)
= (x+2) (x-2) - y (x-2)
= (x-y+2 ) (x-2 )
答
x^2-xy-4+2y
=x^2-4-xy+2y
=(x+2)(x-2)-y(x-2)
=(x-2)(x+2-y)