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===Elementary transcendental functions=== [[Transcendental function]]s are functions that are not algebraic. * [[Exponential function]]: raises a fixed number to a variable power. * [[Hyperbolic function]]s: formally similar to the [[trigonometric functions]]. ** [[Inverse hyperbolic functions]]: [[Inverse function|inverses]] of the [[hyperbolic functions]], analogous to the [[Inverse trigonometric functions|inverse circular functions]]. * [[Logarithm]]s: the inverses of exponential functions; useful to solve equations involving exponentials. ** [[Natural logarithm]] ** [[Common logarithm]] ** [[Binary logarithm]] * [[Exponentiation#Power functions|Power functions]]: raise a variable number to a fixed power; also known as [[Allometric function]]s; note: if the power is a rational number it is not strictly a transcendental function. * [[Periodic function]]s ** [[Trigonometric function]]s: [[sine]], [[cosine]], [[tangent (trigonometry)|tangent]], [[cotangent]], [[secant (trigonometry)|secant]], [[cosecant]], [[exsecant]], [[excosecant]], [[versine]], [[coversine]], [[vercosine]], [[covercosine]], [[haversine]], [[hacoversine]], [[havercosine]], [[hacovercosine]], [[Inverse trigonometric functions]] etc.; used in [[geometry]] and to describe periodic phenomena. See also [[Gudermannian function]].
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