p2−16p+64p^2-16p+64p2−16p+64
3∫(ex−15x)dx3\int\left(\frac{e^x-1}{5x}\right)dx3∫(5xex−1)dx
∫1256+32y2+y4dy\int\frac{1}{256+32y^2+y^4}dy∫256+32y2+y41dy
2+6−9−1+4−7−2+82+6-9-1+4-7-2+82+6−9−1+4−7−2+8
6x−16≤17x\frac{6x-1}{6}\le17x66x−1≤17x
f(x)= tanπxf\left(x\right)=\:\tan\pi xf(x)=tanπx
dydx=4−4⋅y+y2\frac{dy}{dx}=4-4\cdot y+y^2dxdy=4−4⋅y+y2
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