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$\mathit{q}\mathrm{\prime }\mathrm{\left(}\frac{\mathrm{1}}{\mathrm{3}}\mathit{N}\mathrm{\right)}\mathrm{>}\mathrm{0}\mathit{t}\mathrm{\in }\mathrm{[}\frac{\mathrm{2}}{\mathrm{3}}\mathit{N}\mathrm{,}\mathrm{}\mathit{N}\mathrm{]}\mathrm{0}\mathrm{<}\mathit{b}\mathrm{\left(}\mathit{t}\mathrm{\right)}\mathrm{<}\frac{\mathit{\pi }}{\mathrm{2}}\mathrm{,}$ ${\mathit{C}}^{\mathrm{2}}$-function $\mathit{g}\mathrm{\prime }\mathrm{\left(}\frac{\mathrm{2}}{\mathrm{3}}\mathit{N}\mathrm{\right)}\mathrm{<}\mathrm{0}\mathrm{,}$ $\mathit{g}\mathrm{\prime }\mathrm{\left(}\frac{\mathrm{2}}{\mathrm{3}}\mathit{N}\mathrm{\right)}\mathrm{\geqq }\mathrm{0}\mathrm{,}$ $\mathit{g}\mathrm{\left(}\mathit{t}\mathrm{\right)}\mathrm{=}\mathit{a}\mathrm{\left(}\mathit{t}\mathrm{\right)}\cos \mathit{b}\mathrm{\left(}\mathit{t}\mathrm{\right)}$;

$\mathit{a}\mathrm{\left(}\mathit{t}\mathrm{\right)}\mathrm{=}\frac{\mathit{g}\mathrm{\left(}\mathit{t}\mathrm{\right)}}{\cos \mathit{b}\mathrm{\left(}\mathit{t}\mathrm{\right)}}$. $\mathit{b}\mathrm{\prime }\mathrm{=}\frac{{\mathit{g}}^{\mathrm{\prime }\mathrm{2}}\mathrm{-}\mathit{g}{\mathit{g}}^{\mathrm{″}}}{{\mathit{g}}^{\mathrm{;}\mathrm{2}}\mathrm{+}{\mathit{g}}^{\mathrm{2}}}\mathrm{>}\mathrm{1}\mathit{g}\mathrm{\prime }\mathrm{\left(}\mathit{t}\mathrm{\right)}\mathrm{=}\mathrm{-}\mathit{a}\mathrm{\left(}\mathit{t}\mathrm{\right)}\sin \mathit{b}\mathrm{\left(}\mathit{t}\mathrm{\right)}$.

$\mathit{q}$ $\mathit{I}$ $\mathit{N}{\mathit{C}}^{\mathrm{2}}$ I. I. ${\overline{\mathit{D}}}_{\mathrm{1}}{\overline{\mathit{D}}}_{\mathrm{2}}$ t∈@ $\mathit{a}\mathrm{\left(}\mathit{t}\mathrm{\right)}\mathit{b}\mathrm{\left(}\mathit{t}\mathrm{\right)}\mathit{g}\mathrm{\prime }\mathrm{<}\mathrm{0}\mathrm{\Phi }\mathrm{|}{\mathit{D}}_{\mathrm{1}}{\mathit{D}}_{\mathrm{1}}\mathrm{,}$ ${\mathit{D}}_{\mathrm{2}}{\mathit{g}}^{\mathrm{″}}\mathrm{<}\mathrm{0}\mathrm{,}$ $\mathit{t}\mathrm{\to }\mathit{N}\mathrm{-}\mathit{t}{\mathit{g}}^{\mathrm{″}}\mathrm{+}\mathit{g}\mathrm{<}\mathrm{0}\mathrm{-}\frac{\mathrm{2}}{\mathrm{3}}\mathit{N}$,$\mathit{a}\mathrm{\left(}\mathit{t}\mathrm{\right)}\mathrm{>}\mathrm{0}$. $\mathit{g}\mathrm{\prime }\mathrm{\left(}\mathit{t}\mathrm{\right)}\mathrm{<}\mathrm{0}\mathit{a}\mathrm{\left(}\mathit{t}\mathrm{\right)}\mathrm{,}$ $\mathit{b}\mathrm{\left(}\mathit{t}\mathrm{\right)}\mathit{I}\mathrm{=}\mathrm{[}\mathrm{0}\mathrm{,}$ $\frac{\mathit{\pi }}{\mathrm{2}}\mathrm{]}\mathrm{\Phi }\mathrm{:}{\overline{\mathit{D}}}_{\mathrm{1}}\mathrm{\to }{\overline{\mathit{D}}}_{\mathrm{2}}$

$\mathrm{b}\mathrm{\left(}\frac{\mathit{\pi }}{\mathrm{2}}\mathrm{\right)}\mathrm{>}\frac{\mathit{\pi }}{\mathrm{2}}\mathrm{+}\mathit{b}\mathrm{\left(}\mathrm{0}\mathrm{\right)}\mathrm{>}\frac{\mathit{\pi }}{\mathrm{2}}$ , $\mathit{b}\mathrm{\left(}\mathit{t}\mathrm{\right)}\mathrm{=}\mathrm{a}\mathrm{r}\mathrm{c}\cot \mathrm{(}\mathrm{-}\frac{\mathit{g}\mathrm{\left(}\mathit{t}\mathrm{\right)}}{\mathit{g}\mathrm{\text{'}}\mathrm{\left(}\mathit{t}\mathrm{\right)}}\mathrm{)}$

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