∫cos(x)tan(x)dx\int\frac{\cos\left(x\right)}{\tan\left(x\right)}dx∫tan(x)cos(x)dx
x2+162=5\sqrt[2]{x^2+16}=52x2+16=5
limx→∞(11x11x+6)4x\lim_{x\to\infty}\left(\frac{11x}{11x+6}\right)^{4x}x→∞lim(11x+611x)4x
dydx(x2y+ln(xy)=1)\frac{dy}{dx}\left(x^2y+\ln\left(xy\right)=1\right)dxdy(x2y+ln(xy)=1)
2 x −10−1+−22\:x\:-10-1+-22x−10−1+−2
z6y8−1z^6y^8-1z6y8−1
csc(o)+sec(o)csc\left(o\right)+sec\left(o\right)csc(o)+sec(o)
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