# catanf, catan, catanl

< c‎ | numeric‎ | complex

C
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Arithmetik mit komplexen Zahlen
Arten und der imaginäre konstant
Original:
Types and the imaginary constant
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 complex
 Complex_I
 CMPLX
 imaginary
 Imaginary_I
 I
Manipulation
Original:
Manipulation
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 cimag
 creal
 carg
 conj
 cproj
Power und Exponentialfunktionen
Original:
Power and exponential functions
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 cexp
 clog
 cpow
 csqrt
Trigonometrische Funktionen
Original:
Trigonometric functions
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 ccos
 csin
 ctan
 cacos
 casin
 catan
Hyperbolische Funktionen
Original:
Hyperbolic functions
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 ccosh
 csinh
 ctanh
 cacosh
 casinh
 catanh

 Defined in header float complex       catanf( float complex z ); doulbe complex      catan( double complex z ); long double complex catanl( long double complex z );
Berechnet den komplexen Arcustangens `z` mit Niederlassungen Schnitte außerhalb des Intervalls [−i,+i] entlang der reellen Achse .
Original:
Computes the complex arc tangent of `z` with branch cuts outside the interval [−i,+i] along the real axis.
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## Inhaltsverzeichnis

### [Bearbeiten]Parameter

 z - komplexe ArgumentOriginal: complex argumentThe text has been machine-translated via Google Translate. You can help to correct and verify the translation. Click here for instructions.

### [Bearbeiten]Rückgabewert

Der Komplex Arcustangens `z` im Intervall (−∞; ∞) entlang der imaginären Achse und im Intervall [−π/2; +π/2] längs der reellen Achse .
Original:
The complex arc tangent of `z` in the interval (−∞; ∞) along the imaginary axis and in the interval [−π/2; +π/2] along the real axis.
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### [Bearbeiten]Siehe auch

 casincasinfcasinl(C99)(C99)(C99) berechnet die komplexe ArcussinusOriginal: computes the complex arc sineThe text has been machine-translated via Google Translate. You can help to correct and verify the translation. Click here for instructions. (Funktion)  cacoscacosfcacosl(C99)(C99)(C99) berechnet die komplexe ArkuskosinusOriginal: computes the complex arc cosineThe text has been machine-translated via Google Translate. You can help to correct and verify the translation. Click here for instructions. (Funktion)