sinh()

import math
print(math.sinh(-1))       # -1.1752011936438014
print(math.sinh(-1.5))     # -2.1292794550948173
print(math.sinh(-5))       # -74.20321057778875
print(math.sinh(0))        # 0.0
print(math.sinh(1))        # 1.1752011936438014
print(math.sinh(1.5))      # 2.1292794550948173
print(math.sinh(5))        # 74.20321057778875

Inputs in degree

import math
in_degree = 60
in_redian = math.radians(in_degree)
print(math.sinh(in_redian)) # 1.2493670505239751

Drawing graph of sinh()

import matplotlib.pyplot as plt
x=[]
y=[]
i=-10
while (i<=10):
    x.append(i)
    y.append(math.sinh(i))
    i=i+0.1
plt.axvline(x=0.00,linewidth=2, color='#f1f1f1')
plt.axhline(y=0.00,linewidth=2, color='#f1f1f1')
plt.plot(x,y)
plt.grid(linestyle='-',
    linewidth=0.5,color='#f1f1f1')
plt.show()

Example 1: Symmetry of sinh()

import math
x = 2
print(math.sinh(x))   # Output: 3.626860407847019
print(math.sinh(-x))  # Output: -3.626860407847019 (symmetric)

Example 2: Calculating sinh() for Small Angles

import math
angle = 0.1  # Small angle in radians
print(math.sinh(angle))  # Output: 0.10016675001984403

Example 3: Calculating sinh() for Large Values

import math
large_value = 10
print(math.sinh(large_value))  # Output: 11013.232874703393

Example 4: Using sinh() in a Mathematical Formula

import math
x = 1.5
y = 2.0
result = 2 * math.sinh(x) + 3 * math.sinh(y)
print(result)  # Output: 15.13914013373069

Example 5: Comparing sinh() with Other Hyperbolic Functions

import math
x = 2.0
sinh_val = math.sinh(x)
cosh_val = math.cosh(x)
tanh_val = math.tanh(x)
print(f"sinh: {sinh_val}, cosh: {cosh_val}, tanh: {tanh_val}")

sinh: 3.6268604078470186, cosh: 3.7621956910836314, tanh: 0.9640275800758169

Subhendu Mohapatra

Author & Instructor at plus2net

I write and maintain practical tutorials on Python, PHP, SQL, JavaScript, HTML, jQuery, and web development at plus2net. The tutorials focus on clear explanations, working examples, and code that readers can test and adapt while learning.

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