x4−0x3+2x2+0x+9x+6\frac{x^4-0x^3+\sqrt{2}x^2+0x+9}{x+6}x+6x4−0x3+2x2+0x+9
10−7k−5+10k10-7k-5+10k10−7k−5+10k
lims→0(s+52kp+s+5)\lim_{s\to0}\left(\frac{s+5}{2kp+s+5}\right)s→0lim(2kp+s+5s+5)
∫(6x+2cosx)dx\int\left(6x+2\cos x\right)dx∫(6x+2cosx)dx
−82xy2−72xy2-82xy^2-72xy^2−82xy2−72xy2
limx→∞(x+10)\lim_{x\to\infty}\left(\sqrt{x+10}\right)x→∞lim(x+10)
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