(x−1)(x−2)<0\left(x-1\right)\left(x-2\right)<0(x−1)(x−2)<0
−72-7^2−72
m(t)= (t2−5x+3)−23m\left(t\right)=\:\left(t^2-5x+3\right)^{\frac{-2}{3}}m(t)=(t2−5x+3)3−2
f(x)=log2(x4−3x)f\left(x\right)=\log_{2}\left(x^{4}-3x\right)f(x)=log2(x4−3x)
ln(2x)5ln\left(2^x\right)^5ln(2x)5
−6x27⋅14y9x\frac{-6x^2}{7}\cdot\frac{14y}{9x}7−6x2⋅9x14y
27u2+36uv+12v2−10uv−24u2+4v2+16u2−8uv+v227u^2+36uv+12v^2-10uv-24u^2+4v^2+16u^2-8uv+v^227u2+36uv+12v2−10uv−24u2+4v2+16u2−8uv+v2
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