limx→4(e4−exx−4)\lim_{x\to4}\left(\frac{e^4-e^x}{x-4}\right)x→4lim(x−4e4−ex)
limh→0((x+h)10−x10h)\lim_{h\to0}\left(\frac{\left(x+h\right)^{10}-x^{10}}{h}\right)h→0lim(h(x+h)10−x10)
(x+1)(x−1)+(3+x(3−x))\left(x+1\right)\left(x-1\right)+\left(3+x\left(3-x\right)\right)(x+1)(x−1)+(3+x(3−x))
0=cos(x)0=\cos\left(x\right)0=cos(x)
2x+ x +12x+\:x\:+12x+x+1
∫3v(v2 + 8)2dv\int3v\left(v^2\:+\:8\right)^2dv∫3v(v2+8)2dv
0,089⋅103−155+147⋅2+40,089\cdot10^{3}-\frac{15}{5}+\frac{14}{7\cdot2}+\sqrt{4}0,089⋅103−515+7⋅214+4
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