Python Programming (code)   Write a class named "Fraction" that represents a rational number (a number that can be expressed as the quotient of two integers). Implement the following methods: The __init__(self, numerator, denominator) method should accept integer values for the numerator and denominator arguments and set instance attributes of the same name. If the denominator is 0, raise a ZeroDivisionErrorexception.  Use the [math.gcd](https://docs.python.org/3/library/ math.html#math.gcd) function to find the greatest common divisor (GCD) of the numerator and de- nominator and then divide each of them by it to "normalize" the fraction. For example, the fraction 28/20 will get normalized to 7/5 since the GCD of 28 and 20 is 4: >>> x = Fraction(28, 20) >>> x Fraction(7, 5)   Implement the basic binary operators (+,-,*,/) so that a Fraction can be combined with either another fraction or an integer. All methods should return a new Fraction. Note that you may need to implement "reversed" operators for arithmetic with integers to fully work. The __neg__ method should return a new Fraction instance with the numerator negated. The __repr__ method should return a string of the form Fraction(a, b) where a and b are the numerator and denominator, respectively. -------------------------------------------------------------------------- Few test cases: >>> from fraction import Fraction >>> frac_1 = Fraction(28,20) >>> frac_ Fraction(7, 5)   >>> frac_2 = Fraction(1,0) Traceback (most recent call last):   raise ZeroDivisionError fraction.ZeroDivisionError: Denominator cannot be zero   >>> frac_2 = Fraction(1,5) >>> frac_1 + frac_ Fraction(8, 5) >>> frac_1 * frac_ Fraction(7, 25) >>> frac_2 - frac_ Fraction(-6, 5) >>> frac_2 / frac_ Fraction(1, 7) >>> frac_2 / 2 Fraction(1, 10) >>> frac_1 / 2 Fraction(7, 10) >>> frac_1 * 2 Fraction(14, 5) >>> -frac_ Fraction(-1, 5) >>> 2 - frac_ Fraction(9, 5) >>> 2 - (-frac_2) Fraction(11, 5) -------------------------------------------------------------------------- Required Output:   class Fraction:     def __init__(self, numerator. denominator):         pass       def __neg__():         pass       def __repr__():         pass

Python Programming (code)

Write a class named "Fraction" that represents a rational number (a number that can be expressed as the quotient of two integers). Implement the following methods:

• The __init__(self, numerator, denominator) method should accept integer values for the numerator and denominator arguments and set instance attributes of the same name. If the denominator is 0, raise a ZeroDivisionErrorexception.  Use the [math.gcd](https://docs.python.org/3/library/ math.html#math.gcd) function to find the greatest common divisor (GCD) of the numerator and de- nominator and then divide each of them by it to "normalize" the fraction. For example, the fraction 28/20 will get normalized to 7/5 since the GCD of 28 and 20 is 4:

>>> x = Fraction(28, 20)

>>> x

Fraction(7, 5)

• Implement the basic binary operators (+,-,*,/) so that a Fraction can be combined with either another fraction or an integer. All methods should return a new Fraction. Note that you may need to implement "reversed" operators for arithmetic with integers to fully work.
• The __neg__ method should return a new Fraction instance with the numerator negated.
• The __repr__ method should return a string of the form Fraction(a, b) where a and b are the numerator and denominator, respectively.

--------------------------------------------------------------------------

Few test cases:

>>> from fraction import Fraction

>>> frac_1 = Fraction(28,20)

>>> frac_

Fraction(7, 5)

>>> frac_2 = Fraction(1,0)

Traceback (most recent call last):

  raise ZeroDivisionError

fraction.ZeroDivisionError: Denominator cannot be zero

>>> frac_2 = Fraction(1,5)

>>> frac_1 + frac_

Fraction(8, 5)

>>> frac_1 * frac_

Fraction(7, 25)

>>> frac_2 - frac_

Fraction(-6, 5)

>>> frac_2 / frac_

Fraction(1, 7)

>>> frac_2 / 2

Fraction(1, 10)

>>> frac_1 / 2

Fraction(7, 10)

>>> frac_1 * 2

Fraction(14, 5)

>>> -frac_

Fraction(-1, 5)

>>> 2 - frac_

Fraction(9, 5)

>>> 2 - (-frac_2)

Fraction(11, 5)

--------------------------------------------------------------------------

Required Output:

class Fraction:

    def __init__(self, numerator. denominator):

        pass

    def __neg__():

        pass

    def __repr__():

        pass