−22+4⋅2-2^2+4\cdot2−22+4⋅2
y′′y′+ye2x=xe2x−1y''y'+ye^{2x}=xe^{2x}-1y′′y′+ye2x=xe2x−1
258−9−2−125^{8^{-9^{-2^{-1}}}}258−9−2−1
(x+4y)3(4x2)\left(x+4y\right)^3\left(4x^2\right)(x+4y)3(4x2)
dydx=1+y2\frac{dy}{dx}=\sqrt{1+y^2}dxdy=1+y2
0.3⋅34.710.3\cdot34.710.3⋅34.71
∫(x2+8)7dx\int\left(x^2+8\right)^7dx∫(x2+8)7dx
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