Python help now ### Educational Content on Recursion**Recursion Task:**The task is to complete the definition for the function `sum_prime_digits`, which returns the sum of all the prime digits in a given number `n`. Remember that 0 and 1 are not considered prime numbers. It is assumed that you have access to a pre-defined function `is_prime()` that can be used to check the primality of a digit. For example, `is_prime(5)` will return `True`.You can follow the guidelines below or create your own solution. The solution must be recursive.```pythondef sum_prime_digits(n): """ Calculate the sum of all prime digits of n recursively. Args: n (int): The input number from which prime digits need to be summed. Returns: int: The sum of all prime digits in the input number. """ # Base case if n == 0: return 0 else: current_digit = n % 10 # Get the last digit of n # Recursive call with the remainder of the number if is_prime(current_digit): return current_digit + sum_prime_digits(n // 10) else: return sum_prime_digits(n // 10)# Example usage:>>> sum_prime_digits(12345) # Evaluates the sum of prime digits in 1234510>>> sum_prime_digits(4681029) # Evaluates the sum of prime digits in 46810292```**Explanation:**- The function `sum_prime_digits` recursively determines the sum of prime digits of an integer `n`.- The base case returns `0` if `n` is `0`.- Uses the modulo operation to extract the last digit of `n`.- Checks if the extracted digit is prime with `is_prime()`. If true, it adds the digit to the recursive call. If not, it simply makes the recursive call without adding the digit.- Example calls demonstrate how the function evaluates the sum of prime digits in the numbers `12345` and `4681029`.

The task is to write a Python program that uses a recursive function to get the sum of the prime…

Recursion: Complete the definition for sum_prime_digits, which returns the sum of all the prime digits of n. Recall that 0 and 1 are not prime numbers. Assume you have the function is_prime() defined already and ready to use (Ex: is_prime(5) will return True). You may use the below guidelines or you may suggest your own solution. Your solution should be recursive. def sum prime_digits (n): >>> sum prime_digits (12345) 10 >>> sum_prime_digits (4681029) 2 if return else: if return return 2 W 9 # 3 E F 3 $ 4 R DII % 5 65 T K A 6 Y 17 & 7 Prisen U 16 8

Recursion: Complete the definition for sum_prime_digits, which returns the sum of all the prime digits of n. Recall that 0 and 1 are not prime numbers. Assume you have the function is_prime() defined already and ready to use (Ex: is_prime(5) will return True). You may use the below guidelines or you may suggest your own solution. Your solution should be recursive. def sum prime_digits (n): >>> sum prime_digits (12345) 10 >>> sum_prime_digits (4681029) 2 if return else: if return return 2 W 9 # 3 E F 3 $ 4 R DII % 5 65 T K A 6 Y 17 & 7 Prisen U 16 8

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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