6x−(x−5)<(3−2x)⋅ 56x-\left(x-5\right)<\left(3-2x\right)\cdot\:56x−(x−5)<(3−2x)⋅5
ddx(4x3y2=4x2−4xy)\frac{d}{dx}\left(4x^3y^2=4x^2-4xy\right)dxd(4x3y2=4x2−4xy)
16x2and4yx216x^2and4yx^216x2and4yx2
y=1(2x2+x)3y=\frac{1}{\left(2x^2+x\right)^3}y=(2x2+x)31
y′ +yx+1−12⋅(x + 1)3⋅y2 = 0y'\:+\frac{y}{x+1}-\frac{1}{2}\cdot\left(x\:+\:1\right)^3\cdot y^2\:=\:0y′+x+1y−21⋅(x+1)3⋅y2=0
80+8x−16x280+8x-16x^280+8x−16x2
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