dydx=x6(1+y2)y\frac{dy}{dx}=\frac{x^6\left(1+y^2\right)}{y}dxdy=yx6(1+y2)
a2−(34)a5b7a^2-\left(\frac{3}{4}\right)a^5b^7a2−(43)a5b7
47c − 74c\frac{4}{7}c\:-\:\frac{7}{4}c74c−47c
∫sin(10x)⋅cos(10x)dx\int\sin\left(10x\right)\cdot\cos\left(10x\right)dx∫sin(10x)⋅cos(10x)dx
xy′=x+2yxy'=x+2yxy′=x+2y
(k−m)(k+m)\left(k-m\right)\left(k+m\right)(k−m)(k+m)
9x2−6x+109x^2-6x+109x2−6x+10
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