dydx=x3y4\frac{dy}{dx}=\frac{x^3}{y^4}dxdy=y4x3
∫((7+x3)43x2)dx\int\left(\left(7+x^3\right)^43x^2\right)dx∫((7+x3)43x2)dx
ddx34x3+12x5\frac{d}{dx}\frac{3}{4x^3}+\frac{1}{2x^5}dxd4x33+2x51
x+6<9x+6<9x+6<9
2x3+10x2+8x2x^3+10x^2+8x2x3+10x2+8x
(a63⋅b9)2\left(\sqrt[3]{a^6}\cdot b^9\right)^2(3a6⋅b9)2
dyds+4y−e−s=0\frac{dy}{ds}+4y-e^{-s}=0dsdy+4y−e−s=0
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