limk→∞(k2sin(1k2))\lim_{k\to\infty}\left(k^2sin\left(\frac{1}{k^2}\right)\right)k→∞lim(k2sin(k21))
144x4−900y6144x^4-900y^6144x4−900y6
549m2−56m+16549m^2-56m+16549m2−56m+16
∫e3x1−3e3xdx\int\frac{e^{3x}}{1-3e^{3x}}dx∫1−3e3xe3xdx
−5⋅1−16-5\cdot1-16−5⋅1−16
5x2−10x+45x^2-10x+45x2−10x+4
limx→0(sinxx(2x+1))+(tanxx(2x+1))\lim_{x\to0}\left(\frac{sinx}{x\left(2x+1\right)}\right)+\left(\frac{tanx}{x\left(2x+1\right)}\right)x→0lim(x(2x+1)sinx)+(x(2x+1)tanx)
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