x2−7x+12<0x^2-7x+12<0x2−7x+12<0
7x−4yx2+1dydx=07x-4y\sqrt{x^2+1}\frac{dy}{dx}=07x−4yx2+1dxdy=0
0−15\sqrt{0}-150−15
4.25⋅74.25\cdot74.25⋅7
limx→−5(5x2+24x−5+5x)\lim_{x\to-5}\left(\frac{5x^2+24x-5}{+5x}\right)x→−5lim(+5x5x2+24x−5)
∫8x39x4+39dx\int\frac{8x^3}{9x^4+39}dx∫9x4+398x3dx
7(x + 4)7\left(x\:+\:4\right)7(x+4)
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