16e2+12e+916e^2+12e+916e2+12e+9
2x+3<42x+3<42x+3<4
∫7(x2+5)x(x2+7)dx\int\frac{7\left(x^2+5\right)}{x\left(x^2+7\right)}dx∫x(x2+7)7(x2+5)dx
limx→∞4x2−10x+64x2−10x+6\lim_{x\to\infty}\frac{4x^2-10x+6}{4x^2-10x+6}x→∞lim4x2−10x+64x2−10x+6
limx→3(cos(πx)+2(x−3)x3−27)\lim_{x\to3}\left(\frac{cos\left(\pi x\right)+2^{\left(x-3\right)}}{x^3-27}\right)x→3lim(x3−27cos(πx)+2(x−3))
−3⋅(5−(−7)⋅(4−6)):(6−3)-3\cdot\left(5-\left(-7\right)\cdot\left(4-6\right)\right):\left(6-3\right)−3⋅(5−(−7)⋅(4−6)):(6−3)
5(−1+14t)5\left(-1+14t\right)5(−1+14t)
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