Problem StatementGeorge, a secret agent, needs a program to encrypt a character using a shifting method. The program should prompt him to enter an alphabet and a shift amount as register storage class inputs. The encrypted character is obtained by shifting the input alphabet by the specified amount in a circular manner. Uppercase and lowercase letters wrap around, ensuring a seamless shift within the alphabet.Example: If the character 'y' wants to be rotated 6 times, it wraps around the alphabet after reaching 'z'. The shifting process results in the output 'e'.Input format :The input consists of a character c representing the alphabet on which shifting happens and an integer n representing the number of times it has to be shifted, separated by a space.Output format :The output prints the character after shifting the input alphabet (to its right) n times.If c is not an alphabet, the output prints the input character as such without shifting.Refer to the sample output for the formatting specifications.Code constraints :In the given scenario, the test cases fall under the following constraints:c should be a valid ASCII character.1 ≤ n ≤ 20Sample test cases :Input 1 :A 1Output 1 :BInput 2 :Z 2Output 2 :BInput 3 :c 4Output 3 :gInput 4 :y 6Output 4 :eInput 5 :# 5Output 5 :#Input 6 :b 20Output 6 :v

This problem is about creating a program that performs a Caesar cipher, which is a type of substitution cipher where each letter in the plaintext is 'shifted' a certain number of places down the alphabet.

Here are the steps to solve this problem:

1. First, we need to check if the input character is an alphabet. If it's not, we simply return the character as it is. We can do this by checking if the ASCII value of the character is within the range of alphabets.

2. If the character is an alphabet, we need to perform the shift operation. We can do this by adding the shift amount to the ASCII value of the character. However, we need to ensure that the result wraps around the alphabet.

3. To achieve this, we can subtract the ASCII value of 'A' (for uppercase letters) or 'a' (for lowercase letters) from the character's ASCII value, add the shift amount, and then take the result modulo 26. This will give us a number between 0 and 25, which we can then add back to the ASCII value of 'A' or 'a' to get the ASCII value of the shifted character.

4. Finally, we convert this ASCII value back to a character and return it as the result.

Here is a Python code snippet that implements these steps:

def shift_character(c, n):
    if 'A' <= c <= 'Z':
        return chr((ord(c) - ord('A') + n) % 26 + ord('A'))
    elif 'a' <= c <= 'z':
        return chr((ord(c) - ord('a') + n) % 26 + ord('a'))
    else:
        return c

This function takes a character c and a shift amount n as inputs, and returns the shifted character. The ord function is used to get the ASCII value of a character, and the chr function is used to convert an ASCII value back to a character.

This problem is about creating a program that can encrypt a character by shifting it a certain number of times in the alphabet. The program should take two inputs: a character and a number. The character is the letter that needs to be encrypted and the number is the amount of times the character should be shifted in the alphabet.

The shifting is done in a circular manner, meaning that after 'z', the shift goes back to 'a'. The same applies for uppercase letters, after 'Z', the shift goes back to 'A'.

If the input character is not a letter, the program should return the character as it is.

Here is a step-by-step solution:

1. First, check if the input character is a letter. If it's not, return the character as it is.
2. If the character is a letter, check if it's uppercase or lowercase.
3. If it's uppercase, subtract the ASCII value of 'A' from the ASCII value of the character to get the position of the character in the alphabet.
4. Add the shift amount to the position.
5. Use the modulus operator with 26 (the number of letters in the alphabet) to ensure the shift wraps around after 'Z'.
6. Add the ASCII value of 'A' back to get the ASCII value of the encrypted character.
7. Convert the ASCII value back to a character and return it.
8. Repeat steps 3-7 for lowercase letters, but use 'a' instead of 'A'.

This solution ensures that the shift is done in a circular manner and that it works for both uppercase and lowercase letters.