∫6y dx\int6y\:dx∫6ydx
sin(a)=sin(π−a)\sin\left(a\right)=\sin\left(\pi-a\right)sin(a)=sin(π−a)
cos(x)dydx+sen(x)y=2xcos2(x)cos\left(x\right)\frac{dy}{dx}+sen\left(x\right)y=2xcos^2\left(x\right)cos(x)dxdy+sen(x)y=2xcos2(x)
4x4+72x+3244x^4+72x+3244x4+72x+324
5x+16<8x−55x+16<8x-55x+16<8x−5
∫(6x3+5x2+58x−51)x2+9dx\int\frac{\left(6x^3+5x^2+58x-51\right)}{x^2+9}dx∫x2+9(6x3+5x2+58x−51)dx
dydx=ycos5x\frac{dy}{dx}=ycos5xdxdy=ycos5x
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