d4dx4(1x)\frac{d^4}{dx^4}\left(\frac{1}{x}\right)dx4d4(x1)
2x2−22x+12x^2-2\sqrt{2x}+12x2−22x+1
∫1+vv2(v−2)dv\int\frac{1+v}{v^2\left(v-2\right)}dv∫v2(v−2)1+vdv
∫3x−3dx\int3x^{-3}dx∫3x−3dx
3x−x+15x3x-x+15x3x−x+15x
∫ 2x+1x2+2x+5dx\int\:\:\frac{2x+1}{x^2+2x+5}dx∫x2+2x+52x+1dx
(6x2+9x−2)−(x2−6x+1)\left(6x^2+9x-2\right)-\left(x^2-6x+1\right)(6x2+9x−2)−(x2−6x+1)
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