4d22+16n22−1; m=6; n=14\frac{4d^2}{2}+\frac{16n^2}{2}-1;\:m=6;\:n=\frac{1}{4}24d2+216n2−1;m=6;n=41
2x2+4x−1262x^2+4x-1262x2+4x−126
∫12(3x+1)5dx\int\frac{12}{\left(3x+1\right)^5}dx∫(3x+1)512dx
(3+a)(3−a)\left(3+\sqrt{a}\right)\left(3-\sqrt{a}\right)(3+a)(3−a)
f(x) = (x2−4x+4)4f\left(x\right)\:=\:\left(x^2-4x+4\right)^4f(x)=(x2−4x+4)4
(4+9n)(4+9n)\left(4+\frac{9}{n}\right)\left(4+\frac{9}{n}\right)(4+n9)(4+n9)
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