−x+x+1-x+x+1−x+x+1
∫(sin4xcos2x)dx\int\left(sin4xcos2x\right)dx∫(sin4xcos2x)dx
30a−8b−8c30a-8b-8c30a−8b−8c
4−10r−10r4-10r-10r4−10r−10r
ddx(−8xx4−8x2+16)\frac{d}{dx}\left(\frac{-8x}{x^4-8x^2+16}\right)dxd(x4−8x2+16−8x)
2(x+1)−3(y−1)≥3(x−y)2\left(x+1\right)-3\left(y-1\right)\ge3\left(x-y\right)2(x+1)−3(y−1)≥3(x−y)
21sin(2x)+35cos(x)=021\sin\left(2x\right)+35\cos\left(x\right)=021sin(2x)+35cos(x)=0
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