−3t+3-3t+3−3t+3
x−33+54<x12+2x+1915\frac { x - 3 } { 3 } + \frac { 5 } { 4 } < \frac { x } { 12 } + \frac { 2 x + 19 } { 15 }3x−3+45<12x+152x+19
limx→0tan(x)−xx2tan(x)\lim_{x\to0}\frac{\tan\left(x\right)-x}{x^2\tan\left(x\right)}x→0limx2tan(x)tan(x)−x
((2.10−27)(4⋅106))\sqrt{\left(\left(2.10^{-27}\right)\left(4\cdot10^6\right)\right)}((2.10−27)(4⋅106))
(x3−6x2+9x−8)x−1\frac{\left(x^3-6x^2+9x-8\right)}{x-1}x−1(x3−6x2+9x−8)
m−8m+2m−6m-8m+2m-6m−8m+2m−6
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