1+2+3+4+5+61+2+3+4+5+61+2+3+4+5+6
(−2x−7+6x4−1x2):(x−4)\left(-2x-7+6x^4-1x^2\right):\left(x-4\right)(−2x−7+6x4−1x2):(x−4)
∫(16+x2)−4dx\int\left(16+x^2\right)^{-4}dx∫(16+x2)−4dx
8sin(x)−4=08\sin\left(x\right)-4=08sin(x)−4=0
ddxx3y2−3x4=8+y\frac{d}{dx}x^3y^2-3x^4=8+ydxdx3y2−3x4=8+y
y2+6xy+9x2y^2+6xy+9x^2y2+6xy+9x2
2cos(x)=−12cos\left(x\right)=-12cos(x)=−1
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