How to write Trigonometric Functions, Inverse Trigonometric Functions, Hyperbolic Trigonometric Functions and Inverse Hyperbolic Trigonometric Functions in \(\LaTeX\)
The following table will guide you of writing Trigonometric Functions, Inverse Trigonometric Functions, Hyperbolic Trigonometric Functions and Inverse Hyperbolic Trigonometric Functions in \(\LaTeX\)
| Trigonometric Function | \(\LaTeX\) Code | Output |
|---|---|---|
| sine | $\sin{x}$ |
\[\sin{x}\] |
| cosine | $\cos{\alpha}$ |
\[\cos{\alpha}\] |
| tangent | $\tan{\gamma}$ |
\[\tan{\gamma}\] |
| cosecant | $\csc{x}$ |
\[\csc{x}\] |
| secant | $\sec{\beta}$ |
\[\sec{\beta}\] |
| cotangent | $\cot{\theta}$ |
\[\cot{\theta}\] |
| Inverse Trigonometric Function | \(\LaTeX\) Code | Output |
| sine inverse |
$\sin^{-1}{x}$ or $\arcsin{x}$
|
\(\sin^{-1}{x}\) or \(\arcsin{x}\) |
| cosine inverse |
$\cos^{-1}{\alpha}$ or $\arccos{x}$
|
\(\cos^{-1}{\alpha}\) or \(\arccos{\alpha}\) |
| tangent inverse |
$\tan^{-1}{\gamma}$ or $\arctan{x}$
|
\(\tan^{-1}{\gamma}\) or \(\arctan{\gamma}\) |
| cosecant inverse | $\csc^{-1}{x}$ |
\(\csc^{-1}{x}\) |
| secant inverse | $\sec^{-1}{\beta}$ |
\[\sec^{-1}{\beta}\] |
| cotangent inverse | $\cot^{-1}{\theta}$ |
\[\cot^{-1}{\theta}\] |
| Hyberbolic Trigonometric Function | \(\LaTeX\) Code | Output |
| sine hyperbolic | $\sinh{x}$ |
\[\sinh{x}\] |
| cosine hyperbolic | $\cosh{\alpha}$ |
\[\cosh{\alpha}\] |
| tangent hyperbolic | $\tanh{\gamma}$ |
\[\tanh{\gamma}\] |
| cosecant hyperbolic | --- |
\[---\] |
| secant hyperbolic | --- |
\[---\] |
| cotangent hyperbolic | $\coth{\theta}$ |
\[\coth{\theta}\] |
| Inverse Hyperbolic Trigonometric Function | \(\LaTeX\) Code | Output |
| sine inverse hyperbolic |
$\sinh^{-1}{x}$
|
\(\sinh^{-1}{x}\) |
| cosine inverse hyperbolic | $\cosh^{-1}{\alpha}$ |
\(\cosh^{-1}{\alpha}\) |
| tangent inverse hyperbolic | $\tanh^{-1}{\gamma}$ |
\(\tanh^{-1}{\gamma}\) |
| cosecant inverse hyperbolic | --- |
\(---\) |
| secant inverse hyperbolic | --- |
\[---\] |
| cotangent inverse hyperbolic | $\coth^{-1}{\theta}$ |
\[\coth^{-1}{\theta}\] |
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