limx→0(n2+1n3)\lim_{x\to0}\left(\frac{\sqrt{n^2+1}}{n^3}\right)x→0lim(n3n2+1)
−3x+1x2-\frac{3}{x}+\frac{1}{x^2}−x3+x21
xy−4x+y=4xy-4x+y=4xy−4x+y=4
x2−15x−56x^2-15x-56x2−15x−56
2x3+2x−1x−3\frac{2x^3+2x-1}{x-3}x−32x3+2x−1
x12.65+3.99=130.49\frac{x}{12.65}+3.99=130.4912.65x+3.99=130.49
(4x2+6)(4x2−6)\left(4x^2+6\right)\left(4x^2-6\right)(4x2+6)(4x2−6)
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