Hyperbolic Functions

Definition

Hyperbolic functions are a set of mathematical functions that are analogs to the trigonometric functions. They are defined in terms of exponential functions and can be used to model various physical phenomena.

Analogy

Think of hyperbolic functions as cousins to trigonometric functions. Just like how trigonometric functions relate to circles, hyperbolic functions relate to hyperbolas.

Related terms

Exponential Functions: These are mathematical functions where the variable is in the exponent. They grow or decay at a constant rate.

Trigonometric Functions: These are mathematical functions that relate angles and sides of triangles. They include sine, cosine, and tangent.

Inverse Hyperbolic Functions: These are the inverse operations of hyperbolic functions. They allow us to find an angle given its corresponding hyperbolic function value.