limx,y→0,0(y2−x)2x2+y2\lim_{x,y\to0,0}\frac{\left(y^2-x\right)^2}{x^2+y^2}x,y→0,0limx2+y2(y2−x)2
∫(29−x2)dx\int\left(\frac{2}{9-x^2}\right)dx∫(9−x22)dx
limx→−1(5x4+7x3+4x+6x+1)\lim_{x\to-1}\left(\frac{5x^4+7x^3+4x+6}{x+1}\right)x→−1lim(x+15x4+7x3+4x+6)
−120−(−64−7)-120-\left(-64-7\right)−120−(−64−7)
ddx(sin(x+y)2=y)\frac{d}{dx}\left(\sin\left(x+y\right)^2=y\right)dxd(sin(x+y)2=y)
1x2+12x+c1x^2+12x+c1x2+12x+c
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