Trace the squareMatrixMultiply Operation Cij = aixbrej dik ik . k=1 squareMatrixMultiply(A,B) restores A, B requires: A and B to be square n x n matricies ensures: squareMatrixMultiply = A X B n = A.LOWS let cbe a new n } n matrix 3 for i = 1 to n for j = 1 to n 2 4 5 = 0 7 for k = 1 to n Cij - Cij return C + aik bij 8 Hand Trace the squareMatrix Multiply Operation on Sample Input Matrix A1 Matrix B1 1 6 8 5 4 2 Matrix A2 Matrix B2 -6 5 3 7 5 2 3 0 -2 2 5 3 an 0 5 To Do: Hand trace the following two calls to square MatrixMultipy: 1. Cl = squareMatrixMultipy(A1,B1) 2. ci = squareMatrixMultipy (A2,B2) Provide the following 3 drawings: 1) For call #1, draw square MatrixMultipy's matrix C (and its contents) when: i = n, j = n, and k = n - 1, just after line 7 has finished executing 2) For call #1, draw matrix Cl and its contents after calling square MatrixMultipy 3) For call #2, draw matrix Cl and its contents after calling square MatrixMultipy