sec2(x)−tan(x)=1\sec^2\left(x\right)-\tan\left(x\right)=1sec2(x)−tan(x)=1
x2+4x−7x^2+4x-7x2+4x−7
∫(ex12+ex)dx\int\left(\frac{e^x}{12+e^x}\right)dx∫(12+exex)dx
5−5siny5+5siny\sqrt{\frac{5-5siny}{5+5siny}}5+5siny5−5siny
4ydx+xdy=04ydx+xdy=04ydx+xdy=0
2x−7>12x-7>12x−7>1
h2+9h−36h^2+9h-36h2+9h−36
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