Адекватность

\begin{equation}
L=\left\{-\frac{2}{5} ; \frac{6}{5}\right\}
\end{equation}

\(\Large\begin{equation} S (ω)=1.466\, H_s^2 \, \frac{ω_0^5}{ω^6 } \, e^[-3^ { ω/(ω_0 )]^2} \end{equation}\)

\(\begin{equation} S (ω)=1.466\, H_s^2 \, \frac{ω_0^5}{ω^6 } \, e^[-3^ { ω/(ω_0 )]^2} \end{equation}\)

\(\lim_{x \to 0} f(x) = 8 \)

\(\alpha + \frac{2\beta}{\gamma}\)

\(\int \frac{1}{x} dx = \ln \left| x \right| + C\)

\(\frac{y}{\frac{3}{x}+b}\)

\(1+2=3\) — написано в Latex

\(\Large 1+2=3\) — написано в Latex крупным

1+2=3 — написано обычным текстом

\(E=mc^2\)

\(\sum_{x=1}^5 y^z\)

\(\Large\frac{1}{\sqrt{x}}\)

\(\large\left(\frac{1}{\sqrt{x}}\right)\)

\(\large L=\left\{-\frac{2}{5} ; \frac{6}{5}\right\}\)