dydx=y−xye−2x+sinx\frac{dy}{dx}=y-xye^{-2x}+sinxdxdy=y−xye−2x+sinx
ddxx+y=1\frac{d}{dx}\sqrt{x}+\sqrt{y}=1dxdx+y=1
ex2+6x at x=−3e^{x^2+6x\:at\:x=-3}ex2+6xatx=−3
xddxy+2y=sinxx\frac{d}{dx}y+2y=\sin xxdxdy+2y=sinx
4x6−12x3+94x^6-12x^3+94x6−12x3+9
x2+12x+0x^2+12x+0x2+12x+0
(a−b−1)(a−b+1)\left(a-b-1\right)\left(a-b+1\right)(a−b−1)(a−b+1)
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