x+3>−2x+3>-2x+3>−2
log(5x + 3)= log(2x−1)\log\left(5x\:+\:3\right)=\:\log\left(2x-1\right)log(5x+3)=log(2x−1)
xy2⋅x3y7\sqrt{xy^2}\cdot\sqrt{x^3y^7}xy2⋅x3y7
−6(6x+6)+14x-6\left(6x+6\right)+14x−6(6x+6)+14x
5sin2ttan2t= 5 cos2t\:\frac{5sin^2t}{tan^2t}=\:5\:cos^2ttan2t5sin2t=5cos2t
(6x3y−2z23x−2y0z3)−2\left(\frac{6x^3y^{-2}z^2}{3x^{-2}y^0z^3}\right)^{-2}(3x−2y0z36x3y−2z2)−2
77\frac{7}{\sqrt{7}}77
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