ddx y= 2x2−3\frac{d}{dx}\:y=\:\sqrt{2x^2-3}dxdy=2x2−3
cos(3x) cos(x) + sen3x senx\cos\left(3x\right)\:\cos\left(x\right)\:+\:sen3x\:senxcos(3x)cos(x)+sen3xsenx
(tangα+cotgα)2−csc2α=sec2\left(\tan g\alpha+\cot g\alpha\right)^2-\csc^2\alpha=\sec^2(tangα+cotgα)2−csc2α=sec2
100y2−100y+25100y^2-100y+25100y2−100y+25
y=x+31−∣2x−3∣y=\frac{x+3}{1-\left|2x-3\right|}y=1−∣2x−3∣x+3
(x3−3x2−40x)cm3\left(x^3-3x^2-40x\right)cm^3(x3−3x2−40x)cm3
y+exsinx=x3y′y+e^xsinx=x^3y'y+exsinx=x3y′
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