dwdx+(1+1x)w=1x\frac{dw}{dx}+\left(1+\frac{1}{x}\right)w=\frac{1}{x}dxdw+(1+x1)w=x1
−8x2−14x-8x^2-14x−8x2−14x
x2−9x+18=0x^2-9x+18=0x2−9x+18=0
∫ x21+2x 3 dx\int\frac{\:x^2}{\sqrt[3]{1+2x\:\:}\:}\:dx∫31+2xx2dx
x2+8x=−3x^2+8x=-3x2+8x=−3
∫2xex5dx\int2xe^{\frac{x}{5}}dx∫2xe5xdx
(3⋅2⋅1)2\left(3\cdot2\cdot1\right)^2(3⋅2⋅1)2
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