Question (see uploaded pic): Given Code (Python): def binary_to_decimal_1(str, n): #Base Case/s #Add conditions here for base case/s if True : print("I will be printed before this recursive function ends.") return 0 #Recursive Case/s #Add conditions here for recursive case/s else: return binary_to_decimal_1(str, n)def binary_to_decimal_2(str): #Base Case/s #Add conditions here for base case/s if True : print("I will be printed before this recursive function ends.") return 0 #Recursive Case/s #Add conditions here for recursive case/s else: return binary_to_decimal_2(str)#Handle binary string input. binary_string = input("Please enter a binary string: ")print(binary_string)#Do function calls and print return values. The code is already given above.Problem: Using PYTHON, create a code that asks you to enter a binary string and you must use this binary string asan input to your functions. These functions will be recursive functions that return the decimal number equivalent of yourbinary string input.Example (Input):Example (Input #2):11110000Example (Output):Example (Output #2):Please enter a binary string: 1111Calculating the decimal number equivalent using implementation 2.The decimal number equivalent of 1111 is 15.Please enter a binary string: 0000Calculating the decimal number equivalent using implementation 1.The decimal number equivalent of 0000 is 0.Implementation 1: A recursive function with two inputs: a binary string, and a number. You can think of this as the indexthat allows you to access each element in your sequence.Implementation 2: A recursive function with only one input: the binary string.Constraints: Do implementation 1 if the binary string starts with a '0'. Otherwise, do implementation 2 if the binary stringstarts with '1'. Before you return a value in your recursive function's base case, print a statement that reveals the identityof the function that is currently used.

According to the Question below the Solution: Output:

Answered: Question (see uploaded pic): Given…

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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Question (see uploaded pic):

Given Code (Python):

def binary_to_decimal_1(str, n):
#Base Case/s
#Add conditions here for base case/s
if True :
print("I will be printed before this recursive function ends.")
return 0

#Recursive Case/s
#Add conditions here for recursive case/s
else:
return binary_to_decimal_1(str, n)

def binary_to_decimal_2(str):
#Base Case/s
#Add conditions here for base case/s
if True :
print("I will be printed before this recursive function ends.")
return 0

#Recursive Case/s
#Add conditions here for recursive case/s
else:
return binary_to_decimal_2(str)

#Handle binary string input.

binary_string = input("Please enter a binary string: ")
print(binary_string)

#Do function calls and print return values.

The code is already given above.
Problem: Using PYTHON, create a code that asks you to enter a binary string and you must use this binary string as
an input to your functions. These functions will be recursive functions that return the decimal number equivalent of your
binary string input.
Example (Input):
Example (Input #2):
1111
0000
Example (Output):
Example (Output #2):
Please enter a binary string: 1111
Calculating the decimal number equivalent using implementation 2.
The decimal number equivalent of 1111 is 15.
Please enter a binary string: 0000
Calculating the decimal number equivalent using implementation 1.
The decimal number equivalent of 0000 is 0.
Implementation 1: A recursive function with two inputs: a binary string, and a number. You can think of this as the index
that allows you to access each element in your sequence.
Implementation 2: A recursive function with only one input: the binary string.
Constraints: Do implementation 1 if the binary string starts with a '0'. Otherwise, do implementation 2 if the binary string
starts with '1'. Before you return a value in your recursive function's base case, print a statement that reveals the identity
of the function that is currently used.

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