a. 3x2−18x+24x2+2x∗x2−x−6x2−4x+4=
3(x2−6x+8)x(x+2)∗x2−x−6(x−2)2==3(x2−6x+8)x(x+2)∗x2−x−6(x−2)2==3(x2−2x−4x+8)x(x+2)∗x2−3x+2x−6(x−2)2==3(x−4)(x−2)x(x+2)∗(x−3)(x+2)(x−2)2==3(x−4)(x−3)x(x−2)
b. x(x+3)(x2+6x+9)=x(x+3)(x+3)2=xx+3
c. 3x−11+x2−9x=(3x−1)(x2−9)x2−9+3x2−x=(3x−1)(x−3)(x+3)4x2−x−9
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