Участник:Злой маньяк KorD/Черновик

$\frac{\partial \lim {}_{N\to +\mathrm{\infty }}\underset{\prod _{k=1}^N{\sin }^2\frac{\pi (k+1{)}^2}{N+2}}{\overset{\sum _{k=1}^N{k}^{\frac{5N^N}{4}}}{\int }}\sqrt[\sum _{{\alpha }_0\in \mathbb{𝕀}}sin\pi {\alpha }_0]{\frac{\sqrt[\mathrm{♯}\{\frac{\phi }{N}|\frac{\phi }{N}\le {\phi }^2\}]{\lim {}_{n\to -\mathrm{\infty }}\sup {}_{k\le n}\underset{1}{\mathrm{Pr}}(\ker {\eta }_{k*x{\circ }^2})+\sin \mathbb{\mathbb{N}}x-x^3{N}^7{\sin }^{}(x+(\mathrm{\Lambda }{\mathrm{\Delta }}^2\phi {)}^{19})}}{1+x^2*\mathbf{𝐛}\mathbf{𝐨}\mathbf{𝐨}\mathbf{𝐥}(\alpha \in \equiv \equiv \equiv \equiv \beta )+|\cos \pi Nx|}}\partial x}{\partial t}{\to }_{t\to 1}0$