195⋅110195\cdot110195⋅110
y=1−6x(x2+3)2x2+6x+7y=\frac{\sqrt{1-6x}\left(x^2+3\right)^2}{x^2+6x+7}y=x2+6x+71−6x(x2+3)2
3x + 2y − 5 = 5x − 2y\:3x\:+\:2y\:-\:5\:=\:5x\:-\:2y3x+2y−5=5x−2y
ddx(xx) y=x−x33+3x3\frac{d}{dx}\left(x^x\right)\:y=\frac{x-x^3}{3+3x^3}dxd(xx)y=3+3x3x−x3
∫(1)x(1+x)dx\int\frac{\left(1\right)}{\sqrt{x}\left(1+x\right)}dx∫x(1+x)(1)dx
−9.05+10.05-9.05+10.05−9.05+10.05
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