(1)9ab-ab^3= (2)a^3-12a=(3)化简(ab-b^2)除以a^2-b^2/a+b=(4)化简(1/a-2)-(4/a^2-4)=(5)若ab=1,则(1/a+1)+(1/b+1)=

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(1)9ab-ab^3= (2)a^3-12a=(3)化简(ab-b^2)除以a^2-b^2/a+b=(4)化简(1/a-2)-(4/a^2-4)=(5)若ab=1,则(1/a+1)+(1/b+1)=

(1)9ab-ab^3= (2)a^3-12a=(3)化简(ab-b^2)除以a^2-b^2/a+b=(4)化简(1/a-2)-(4/a^2-4)=(5)若ab=1,则(1/a+1)+(1/b+1)=
(1)9ab-ab^3= (2)a^3-12a=
(3)化简(ab-b^2)除以a^2-b^2/a+b=
(4)化简(1/a-2)-(4/a^2-4)=
(5)若ab=1,则(1/a+1)+(1/b+1)=

(1)9ab-ab^3= (2)a^3-12a=(3)化简(ab-b^2)除以a^2-b^2/a+b=(4)化简(1/a-2)-(4/a^2-4)=(5)若ab=1,则(1/a+1)+(1/b+1)=
(1)9ab-ab^3=ab(9-b^2)=ab(3+b)(3-b)
(2)a^3-12a=a(a^2-12)(若是实数范围内可以再分)
(3)分子:ab-b^2=b*(a-b)
分母:(a+b)*(a-b)/(a+b)=a-b
相除得,答案为b
(4)(1/a-2)-(4/a^2-4)= (1/a-2)-(4/[(a-2)(a+2)])
通分算出答案为1/(a+2)
(5)把ab=1带入则(1/a+1)+(1/b+1)=(ab/a+1)+(ab/b+1)=a+b+2