Math in Python

 Python is a versatile programming language that is widely used for mathematical computations due to its simplicity and the availability of powerful libraries. Here are some key aspects of performing math in Python:


   Basic Math Operations

Python supports basic arithmetic operations out of the box:

- Addition: `+`

- Subtraction: `-`

- Multiplication: `*`

- Division: `/`

- Floor Division: `//` (returns the quotient without the remainder)

- Modulus: `%` (returns the remainder)

- Exponentiation: `**`


Example:

```python

a = 10

b = 3

print(a + b)  # 13

print(a - b)  # 7

print(a * b)  # 30

print(a / b)  # 3.333...

print(a // b) # 3

print(a % b)  # 1

print(a ** b) # 1000

```


Math Module

For more advanced mathematical functions, Python provides the `math` module. You need to import it before using its functions.


Example:

```python

import math


print(math.sqrt(16))  # 4.0

print(math.factorial(5))  # 120

print(math.sin(math.pi / 2))  # 1.0

print(math.log(100, 10))  # 2.0

```


NumPy Library

For numerical computations, especially with arrays and matrices, the `numpy` library is very popular.


Example:

```python

import numpy as np


array = np.array([1, 2, 3])

print(np.mean(array))  # 2.0

print(np.std(array))   # 0.816496580927726

```


 SciPy Library

For scientific and technical computing, `scipy` builds on `numpy` and provides a large number of functions that operate on numpy arrays and are useful for different types of scientific and engineering applications.


Example:

```python

from scipy import integrate


result, error = integrate.quad(lambda x: x**2, 0, 4)

print(result)  # 21.333333333333336

```


 SymPy Library

For symbolic mathematics, `sympy` is a Python library for symbolic computation. It aims to become a full-featured computer algebra system (CAS) while keeping the code as simple as possible in order to be comprehensible and easily extensible.


Example:

```python

from sympy import symbols, Eq, solve


x, y = symbols('x y')

eq1 = Eq(x + y, 10)

eq2 = Eq(x - y, 2)

solution = solve((eq1, eq2), (x, y))

print(solution)  # {x: 6, y: 4}

```


These are just a few examples of how Python can be used for mathematical computations. The language's ecosystem is rich with libraries that cater to a wide range of mathematical needs.

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