1/x^2-3x+2-1/x^2-5x+6-1/x^2-7x+12-1/x^2-9x+20

问题描述:

1/x^2-3x+2-1/x^2-5x+6-1/x^2-7x+12-1/x^2-9x+20
1个回答 分类:数学 2014-11-27

问题解答:

我来补答
1/x^2-3x+2-1/x^2-5x+6-1/x^2-7x+12-1/x^2-9x+20
=1/(x-1)(x-2)-1/(x-2)(x-3)-1/(x-3)(x-4)-1/(x-4)(x-5)
=1/(x-1)-1/(x-2)-[1/(x-2)-1/(x-3)+1/(x-3)-1/(x-4)+1/(x-4)-1/(x-5)]
=1/(x-1)-1/(x-2)-1/(x-2)+1/(x-5)
=1/(x-1)-2/(x-2)+1/(x-5)
(此题中间的三个减号是否有错?)
再问: 没有啊,都是减号
 
 
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