limx→0(x−sin(x))⋅ln(x)\lim_{x\to0}\left(x-\sin\left(x\right)\right)\cdot\ln\left(x\right)x→0lim(x−sin(x))⋅ln(x)
dpdx=a(1−x)\frac{dp}{dx}=a\left(1-x\right)dxdp=a(1−x)
(6a2+3b4)3\left(6a^2+3b^4\right)^3(6a2+3b4)3
∫2u7du\int2u^7du∫2u7du
x2+12x+11=0x^2+12x+11=0x2+12x+11=0
585+495585+495585+495
−x−12<0-x-12<0−x−12<0
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