Final answer:
To check if a five-digit number is center symmetric, we compare the first and last digits, and the second and second-to-last digits. If they match, the number is center symmetric; otherwise, it is not.
Step-by-step explanation:
To determine if a five-digit integer is center symmetric, we can compare each digit with its corresponding digit from the opposite end of the number. Here's a simple program in pseudocode to do that:
- Prompt the user to enter a five-digit integer.
- Store the integer in a variable, for example, number.
- Extract each digit of the number by dividing and getting the remainder (modulus).
- Compare the first digit with the fifth, and the second with the fourth.
- If all the compared digits are equal, then number is center symmetric. Otherwise, it is not.
For example, if the input is 34543, after extracting and comparing the digits, we find that this number is center symmetric. However, 14543 is not.