Transpose of Matrix

With help of Tranpose of Matrix we can also find out about the matrix whether it is symmetric or not . i.e. If Tranpose of matrix is equal to the matrix then Matrix is Called as Symmetric.

/** * */ package com.developerstechpoint.matrix; import java.util.Scanner; import static java.lang.System.*; /** * @author jeetendra * */ public class TransposeMatrics { /** * @param args */ /* * If A is an m × n order matrix then Transpose A is an n × m order matrix. */ public static void main(String...args){ Scanner sc = new Scanner (System.in); out.println("Enter the number for rows of Matrix"); int row = sc.nextInt(); out.println("Enter the number for column of Matrix"); int column = sc.nextInt(); int matrix [][] = new int[row][column]; int tranposematrix[][] =new int[column][row]; out.println("Enter The Element of Matrix"); for(int i=0; i< row; i++){ for(int j=0; j<column; j++){ matrix[i][j]=sc.nextInt(); }} out.println("Tranpose Of the Matrix=====>"); for(int i=0; i< row; i++){ for(int j=0; j<column; j++){ tranposematrix[j][i]=matrix[i][j]; } out.println(); } for(int i=0; i< column; i++){ for(int j=0; j<row; j++){ out.print(tranposematrix[i][j]+"\t"); } out.println(); } } } /*Enter the number for rows of Matrix 3 Enter the number for column of Matrix 1 Enter The Element of Matrix 1 2 3 Tranpose Of the Matrix=====> 1 2 3 */