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The trigonometric functions in MATLAB ® calculate standard trigonometric values in radians or degrees, hyperbolic trigonometric values in radians, and inverse variants of each function. You can use the rad2deg and deg2rad functions to convert between radians and degrees, or functions like cart2pol to convert between coordinate systems.
Y = cot(X) returns the cotangent of elements of X. The cot function operates element-wise on arrays. The function accepts both real and complex inputs.
Syntax. Y = cotd(X) Description. Y = cotd(X) returns the cotangent of the elements of X, which are expressed in degrees. example. Examples. collapse all. Cotangent of Angles Approaching 90 and 180 Degrees. Create a vector of input angles consisting of 90° and the next smaller and larger double precision numbers. Then compute the cotangent.
Y = acot(X) returns the Inverse Cotangent (cot -1) of the elements of X in radians. The function accepts both real and complex inputs. For real values of X, acot(X) returns values in the interval [-π/2, π/2]. For complex values of X, acot(X) returns complex values. example.
Cotangente de un ángulo en radianes. contraer todo en la página. Sintaxis. Y = cot(X) Descripción. Y = cot(X) devuelve la cotangente de los elementos de X. La función cot opera por elementos en los arreglos. La función acepta entradas tanto reales como complejas. En los valores reales de X, cot(X) devuelve valores reales en el intervalo [-∞, ∞].
Y = cot(X) returns the cotangent of elements of X. The cot function operates element-wise on arrays. The function accepts both real and complex inputs.
Hyperbolic Cotangent. The hyperbolic cotangent of x is equal to the inverse of the hyperbolic tangent. coth (x) = 1 tanh (x) = e 2 x + 1 e 2 x − 1. In terms of the traditional cotangent function with a complex argument, the identity is. coth (x) = i cot (i x) .
