x2−7−x2+4x−1x^2-7-x^2+4x-1x2−7−x2+4x−1
−2∫1(x+1)dx-2\int\frac{1}{\left(x+1\right)}dx−2∫(x+1)1dx
5a2−20ab5a^2-20ab5a2−20ab
8x−7=98x-7=98x−7=9
∫(−3x6+4x2−5)dx\int\left(-3x^6+4x^2-5\right)dx∫(−3x6+4x2−5)dx
limx→3(3x3+4x−53)\lim_{x\to3}\left(\sqrt[3]{3x^3+4x-5}\right)x→3lim(33x3+4x−5)
y′ = 6x − xy − y + 6y'\:=\:6x\:-\:xy\:-\:y\:+\:6y′=6x−xy−y+6
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