ddxx2y−y3+3x=8\frac{d}{dx}x^2y-y^3+3x=8dxdx2y−y3+3x=8
sec(a)(1−cos(a)) = sec(a)−1sec\left(a\right)\left(1-cos\left(a\right)\right)\:=\:sec\left(a\right)-1sec(a)(1−cos(a))=sec(a)−1
dx + cot(y)⋅dy = x2⋅ cot(y) ⋅dydx\:+\:\cot\left(y\right)\cdot dy\:=\:x^2\cdot\:\cot\left(y\right)\:\cdot dydx+cot(y)⋅dy=x2⋅cot(y)⋅dy
(a3−81)(−27−c3)\left(a^3-81\right)\left(-27-c^3\right)(a3−81)(−27−c3)
ddx(y=tan(56x2))\frac{d}{dx}\left(y=tan\left(5^{6x^2}\right)\right)dxd(y=tan(56x2))
dydx+4x3y=e−x4,y(0)=1\frac{dy}{dx}+4x^3y=e^{-x^4},y\left(0\right)=1dxdy+4x3y=e−x4,y(0)=1
x−5<0x-5<0x−5<0
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