1、(x^2+13x+42)/(x+6) 2、[(m+n)^2-4(m-n)^2]/(3n-m)
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1、(x^2+13x+42)/(x+6)2、[(m+n)^2-4(m-n)^2]/(3n-m)1、(x^2+13x+42)/(x+6)2、[(m+n)^2-4(m-n)^2]/(3n-m)1、(x^2
1、(x^2+13x+42)/(x+6) 2、[(m+n)^2-4(m-n)^2]/(3n-m)
1、(x^2+13x+42)/(x+6) 2、[(m+n)^2-4(m-n)^2]/(3n-m)
1、(x^2+13x+42)/(x+6) 2、[(m+n)^2-4(m-n)^2]/(3n-m)
1、(x^2+13x+42)/(x+6)=(x+7)(x+6)/(x+6)=x+7
2、[(m+n)^2-4(m-n)^2]/(3n-m)
=[m+n+2(m-n)][m+n-2(m-n)] /(3n-m)
=(3m-n)(-m+3n)/(3n-m)=3m-n
1、(x^2+13x+42)/(x+6)=(x+7)(x+6)/(x+6)=x+7
2、[(m+n)^2-4(m-n)^2]/(3n-m)
=[m+n+2(m-n)][m+n-2(m-n)] /(3n-m)
=(3m-n)(-m+3n)/(3n-m)
=3m-n
(x^2+13x+42)/(x+6)=(x+7)(x+6)/(x+6)
=x+7;
[(m+n)^2-4(m-n)^2]/(3n-m)
=[(m+n)^2-(2m-2n)^2]/(3n-m)
=(3m-n);
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解分式方程:1/X-2+1/X-6=1/X-7+1/X-11/X-2+1/X-6=1/X-7+1/X-11/(x-2)-1/(x-1)=1/(x-7)-1/(x-6)(x-1-x+2)/(x-2)(x-1)=(x-6-x+7)/(x-7)(x-6)1/(x-2)(x-1)=1/(x-7)(x-6)(x-2)(x-1)=(x-7)(x-6)x^2-3x+2=x^2-13x+4213x-3x=42-210x=40x=4 为什么要移向才能解
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计算1、(x^2+13x+42)/(x+6)
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