xdxdy=−yx\frac{dx}{dy}=-yxdydx=−y
∫((x+1x)2)dx\int\left(\left(x+\frac{1}{x}\right)^2\right)dx∫((x+x1)2)dx
5x3+2x2 +x+2x3+x+1\frac{5x^3+2x^2\:+x+2}{x^3+x+1}x3+x+15x3+2x2+x+2
(sec(x)−csc(x))sin(x)cos(x)\left(\sec\left(x\right)-\csc\left(x\right)\right)\sin\left(x\right)\cos\left(x\right)(sec(x)−csc(x))sin(x)cos(x)
3x2−2x≥2x2+153x^2-2x\ge2x^2+153x2−2x≥2x2+15
xex2(x2 + 5)10\sqrt{x}ex^2\left(x^2\:+\:5\right)^{10}xex2(x2+5)10
(ab−a2b2+a3+b3)2\left(ab-a^2b^2+a^3+b^3\right)^2(ab−a2b2+a3+b3)2
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