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I need to write the following code taking entera from the user.

I need to write the following code taking entera from the user.

Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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I need to write the following code taking entera from the user.
### Java Program to Check a Magic Square A magic square is an \( N \times N \) matrix where the sums of each row, each column, and the two diagonals add up to \( N(N^2 + 1)/2 \), which is known as the magic number. Each matrix entry is a unique number from 1 to \( N^2 \). The following outlines the process to create a program that determines if a 4 \(\times\) 4 matrix is a magic square: 1. **Define the Matrix**: Initialize the matrix and generalize the rows and columns using variables entered by the user. 2. **Calculate the Magic Number**: Compute the magic number using the formula \( N(N^2 + 1)/2 \). 3. **Row and Column Sum Calculations**: Implement separate functions to compute the sums of each row and each column. Ensure these sums match the magic number. 4. **Diagonal Sum Calculation**: Create a function to calculate the sums of the diagonals, verifying that these also match the magic number. 5. **Display Results**: The program will output the matrix and a message indicating whether or not it is a magic square.
Transcribed Image Text:### Java Program to Check a Magic Square A magic square is an \( N \times N \) matrix where the sums of each row, each column, and the two diagonals add up to \( N(N^2 + 1)/2 \), which is known as the magic number. Each matrix entry is a unique number from 1 to \( N^2 \). The following outlines the process to create a program that determines if a 4 \(\times\) 4 matrix is a magic square: 1. **Define the Matrix**: Initialize the matrix and generalize the rows and columns using variables entered by the user. 2. **Calculate the Magic Number**: Compute the magic number using the formula \( N(N^2 + 1)/2 \). 3. **Row and Column Sum Calculations**: Implement separate functions to compute the sums of each row and each column. Ensure these sums match the magic number. 4. **Diagonal Sum Calculation**: Create a function to calculate the sums of the diagonals, verifying that these also match the magic number. 5. **Display Results**: The program will output the matrix and a message indicating whether or not it is a magic square.
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