Math
Complex number modulus
Find the distance of a complex number from the origin of the complex plane.
Calculators / Math / Hyperbolic functions
Hyperbolic functions calculator
Evaluate sinh, cosh and tanh for a real argument.
On this page
Hyperbolic sine1.18
Hyperbolic cosine1.54
Hyperbolic tangent0.76
Calculator controls
How to calculate
Evaluate sinh, cosh and tanh for a real argument.
Hyperbolic sine = (exp(x)-exp(-x))/2; Hyperbolic cosine = (exp(x)+exp(-x))/2; Hyperbolic tangent = (exp(x)-exp(-x))/(exp(x)+exp(-x))
Worked example
Argument: 1.
Hyperbolic sine: 1.18 ; Hyperbolic cosine: 1.54 ; Hyperbolic tangent: 0.76 .
Assumptions and limits
The argument is dimensionless and limited to −100 through 100 to keep finite numerical results. Hyperbolic functions are distinct from circular trigonometry.
Results are rounded for display; calculations use unrounded values. Read our calculation methodology.
Understanding the result
Evaluate sinh, cosh and tanh for a real argument.
When this tool is useful
Hyperbolic sine = (exp(x)-exp(-x))/2; Hyperbolic cosine = (exp(x)+exp(-x))/2; Hyperbolic tangent = (exp(x)-exp(-x))/(exp(x)+exp(-x))
Understanding your inputs
| Input | What to enter |
|---|---|
| Argument | Enter a number of at least -100 and no more than 100. |
Frequently asked questions
What assumptions does this calculation use?
The argument is dimensionless and limited to −100 through 100 to keep finite numerical results. Hyperbolic functions are distinct from circular trigonometry.
How is the result calculated?
Hyperbolic sine = (exp(x)-exp(-x))/2; Hyperbolic cosine = (exp(x)+exp(-x))/2; Hyperbolic tangent = (exp(x)-exp(-x))/(exp(x)+exp(-x))