[ Web Proxy ]
URL:
Viewing: https://www.tutorialspoint.com/python/python_cmath_atanh_function.htm [Back]  [Original]

Python cmath.atanh() Function
Tutorials Courses Jobs Login
Selected Reading
Home Python Python cmath.atanh() Function

Python cmath.atanh() Function



The Pythoncmath.atanh() function returns the inverse hyperbolic tangent.

Inverse hyperbolic tangent is denoted as tanh-1(x) or it is also called artanh(x), where this is a mathematical function that acquires the value whose hyperbolic tangent is a given number x.

This function can also be explained in other words; if we have values between -1 and 1, then this function will return a hyperbolic tangent value equal to x.

Every domain in the tangent inverse hyperbolic function is restricted to the range (-1,1). Inverse hyperbolic tangents will always give a real number as an output.

Syntax

Following is the basic syntax of the Python cmath.atanh() function

cmath.atanh(x)

Parameters

This function accepts domains in the range of (-1,1), for which we need to find inverse the hyperbolic tangent as a parameter.

Return Value

This function returns the inverse hyperbolic tangent in the range of (-,).

Example 1

The hyperbolic tangent of 0 is 0. When we pass 0 as an argument, then this Python cmath.atanh() function will return 0j.

import cmath
x = 0
result = cmath.atanh(x)
print(result)

Output

When we run the above code, it produces the Following result

0j

Example 2

When we pass a fraction value to this cmath.atanh() function, it returns a real number.

import cmath
from fractions import Fraction
x = Fraction(1, -7)
result = cmath.atanh(x)
print(result)

Output

The output obtained is as follows

(-0.14384103622589042+0j)

Example 3

In the below example, we are retrieving the inverse hyperbolic tangent of a negative number using cmath.atanh() function

import cmath
x = -0.65
result = cmath.atanh(x)
print(result)

Output

Following is the output of the above code

(-0.7752987062055835+0j)
python_modules.htm
Tutorix - AI Tutor [Tutorix - AI Tutor]
Print Page
Advertisements

Web Proxy Viewer  |  New URL  |  Original Page