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std::atanh

De cppreference.com
< cpp‎ | numeric‎ | math

 
 
Numéricos biblioteca
Funciones matemáticas comunes
Floating-point medio ambiente
Los números complejos
Matrices numéricas
Pseudo-aleatoria de generación de números
En tiempo de compilación aritmética racional (C++11)
Genéricos operaciones numéricas
Original:
Generic numeric operations
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Funciones matemáticas comunes
Funciones
Original:
Functions
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Operaciones básicas
Original:
Basic operations
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Funciones exponenciales
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Exponential functions
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Funciones de energía
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Power functions
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Funciones trigonométricas e hiperbólicas
Original:
Trigonometric and hyperbolic functions
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atanh
(C++11)
Error gamma y funciones
Original:
Error and gamma functions
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Más cerca de las operaciones con enteros en coma flotante
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Nearest integer floating point operations
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Funciones de punto flotante de manipulación
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Floating point manipulation functions
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Clasificación / Comparación
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Classification/Comparison
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Constantes Macro
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Macro constants
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Definido en la cabecera <cmath>
float       atanh( float arg );
(desde C++11)
double      atanh( double arg );
(desde C++11)
long double atanh( long double arg );
(desde C++11)
double      atanh( Integral arg );
(desde C++11)
Calcula la tangente hiperbólica del arco arg
Original:
Computes hyperbolic arc tangent of arg
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Contenido

[editar] Parámetros

arg -
flotando valor en puntos
Original:
floating point value
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[editar] Valor de retorno

tangente hiperbólica inversa de arg
Original:
inverse hyperbolic tangent of arg
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[editar] Ver también

(C++11)
arco seno hiperbólico
Original:
hyperbolic arc sine
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(función) [editar]
(C++11)
hiperbólico arco coseno
Original:
hyperbolic arc cosine
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(función) [editar]
tangente hiperbólica
Original:
hyperbolic tangent
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(función) [editar]
calcula arcotangente hiperbólica de un número complejo
Original:
computes hyperbolic arc tangent of a complex number
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(plantilla de función) [editar]

[editar] Enlaces externos

Weisstein, Eric W. "Inverse Hyperbolic Tangent." De MathWorld - Un recurso del Web Wolfram .
Original:
Weisstein, Eric W. "Inverse Hyperbolic Tangent." From MathWorld--A Wolfram Web Resource.
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