dydx(5x−6=xy)\frac{dy}{dx}\left(5x-6=xy\right)dxdy(5x−6=xy)
x2+4≥0x^2+4\ge0x2+4≥0
(x3+3yx2+3xy2+y3)(x2+3)\left(x^3+3yx^2+3xy^2+y^3\right)\left(x^2+3\right)(x3+3yx2+3xy2+y3)(x2+3)
1(csc2xcotx)=sin2xtanx\frac{1}{\left(\csc^2x\cot x\right)}=\sin^2x\tan x(csc2xcotx)1=sin2xtanx
dydx=7+y\frac{dy}{dx}=7+ydxdy=7+y
ddx( cos(t))\frac{d}{dx}\left(\:cos\left(t\right)\right)dxd(cos(t))
180x2 + 60x + 5180x^2\:+\:60x\:+\:5180x2+60x+5
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