(h+3)3\left(h+3\right)^3(h+3)3
(1+x)dydx=x1−y\left(1+x\right)\frac{dy}{dx}=x\sqrt{1-y}(1+x)dxdy=x1−y
1n7(−1)n−1\frac{1}{n^7}\left(-1\right)^{n-1}n71(−1)n−1
339,68×5,7339,68\times5,7339,68×5,7
limx→infinity(ln(7+x)−ln(1+x))\lim_{x\to infinity}\left(ln\left(7+x\right)-ln\left(1+x\right)\right)x→infinitylim(ln(7+x)−ln(1+x))
limx→0([(x+h)2−(x+h)]−[x2−x]x)\lim_{x\to0}\left(\frac{\left[\left(x+h\right)^2-\left(x+h\right)\right]-\left[x^2-x\right]}{x}\right)x→0lim⎝⎛x[(x+h)2−(x+h)]−[x2−x]⎠⎞
∫(x⋅cos(2x2+1))dx\int\left(x\cdot\cos\left(2x^2+1\right)\right)dx∫(x⋅cos(2x2+1))dx
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