(2xy+x2)dydx=3y2+2xy\left(2xy+x^2\right)\frac{dy}{dx}=3y^2+2xy(2xy+x2)dxdy=3y2+2xy
limx→0(sec2xcosx)\lim_{x\to0}\left(\frac{sec^2x}{cosx}\right)x→0lim(cosxsec2x)
1−sin(sec−tan)2=1+sin\frac{1-\sin}{\left(\sec-\tan\right)^2}=1+\sin(sec−tan)21−sin=1+sin
1cot2x=sec2x−1\frac{1}{cot^2x}=sec^2x-1cot2x1=sec2x−1
4+1244+\frac{12}{4}4+412
10x−2=6x−1810x-2=6x-1810x−2=6x−18
9x2−12ab+4629x^2-12ab+46^29x2−12ab+462
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