d3dx3(4sin(2x)−4cos(4x))\frac{d^3}{dx^3}\left(4\sin\left(2x\right)-4\cos\left(4x\right)\right)dx3d3(4sin(2x)−4cos(4x))
3x+3x2+4y+(−4)+7x+9+9y+x23x+3x^2+4y+\left(-4\right)+7x+9+9y+x^23x+3x2+4y+(−4)+7x+9+9y+x2
dydx=x2u\frac{dy}{dx}=x^2udxdy=x2u
11a2b−12ab211a^2b-12ab^211a2b−12ab2
−4x−8-4x-8−4x−8
∫0∞(10e5x)dx\int_0^{\infty}\left(\frac{10}{e^{5x}}\right)dx∫0∞(e5x10)dx
1ydydx−x3=0\frac{1}{y}\frac{dy}{dx}-x^3=0y1dxdy−x3=0
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