dydx=ky(10−y)\frac{dy}{dx}=ky\left(10-y\right)dxdy=ky(10−y)
∫ (x4+2)(3−x)dx\int\:\left(\sqrt[4]{x}+2\right)\left(3-\sqrt{x}\right)dx∫(4x+2)(3−x)dx
225⋅81\sqrt{225\cdot81}225⋅81
x2+6x+5≤0x^2+6x+5\le0x2+6x+5≤0
limx→0(3(cos(x)−1)x)\lim_{x\to0}\left(\frac{3\left(cos\left(x\right)-1\right)}{x}\right)x→0lim(x3(cos(x)−1))
−1>3+k8-1>3+\frac{k}{8}−1>3+8k
(3m−2n2x−2m2n2)2\left(\frac{3m}{-2n^2x-2m^2n^2}\right)^2(−2n2x−2m2n23m)2
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