Ecuaciones - Fórmulas - Sintaxis y comandos LaTeX

Superíndice - Potencia

\[ E=mc^2 \]


\[ a^2 + b^2 = c^2 \]


Subíndice

\[ H_2O \]


\[ NH_3 \]


Fracciones - Casos - Ejemplos

\[ \frac{5}{2} \]

\[ \frac{5}{2} + \frac{3}{4} \]


\[ \frac{7}{8} - \frac{6}{7} \]

\[ \frac{8}{9} \times \frac{6}{7} \]

\[ \frac{4}{8} \cdot \frac{6}{7} \]

\[ \frac{9}{8} \div \frac{3}{2} \]

\[ \left(\frac{1}{2}\right)^2 \]


Dada la fracción \(\frac{1}{2}\), podemos determinar el valor de la variable…

Dada la fracción\(\tfrac{1}{2}\), podemos determinar el valor de la variable…

Dada la fracción\(\dfrac{1}{2}\), podemos determinar el valor de la variable…

Raíces

\[ \sqrt{2}=1.41421356 \]

\[ \sqrt{3} = 1.7320508 \]

Sumatoria

\[ \sum_{i=1}^3 5i \]

\[ \sum_{i=2}^6\frac{i+1}{i} \]

\[ \sum_{j=3}^2 12j-2 \]

Logaritmos

\[ \log_8{64}=2 \]

Matrices

\[ \begin{matrix} 11 & 12 & 13 \\ 3 & 7 & 2 \\ 21 & 56 & 10 \end{matrix} \]

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