A, B, C, D = 1, 2, 2, 3 X, Y, Z, F= 1, 4, 15, 2 ] ] Matrix-Matrix multiplication is a well-defined mathematical operation. Through a sequence of multiplications using the rows and columns of the two input matrices, we calculate the value of the new M1 = [ matrix. M2 = [ ] Given two matrices M1 and M2, M3 is the result of these two matrices as such ] M3 = [ 1 ] 1 2 [A, B], [C, D] 3 1 4 M1 = [ 2 [X, Y], [Z, F] 3 [A * X + B * Z, AY + B * F], [C* X + D * Z, C Y + D * F] M2 = [ [A, B], [C, D] A, B, C, D = 1, 2, 2, 3 X, Y, Z, F = 1, 4, 15, 2 A C A C [X, Y], [Z, F] C A C A A C C A C A M3 = [ [A* X + B *Z+AY+AF, AY + B * F], [C* X + D * Z + C * Y + D * F, C* Y + D * F] Implement an adju version of Matrix-Matrix multiplication where you would use all the relevant and all subsequent columns to calculate the current value as such: M1 B D B D M1 B B D D B D B B D B D x Z X Z x XNXN Z XN X X Z M2 Y F Y Y F M2 Y F Y Y F Y F Y F A*X+B*Z M3 A*X+B*ZA*Y+B* F A X+B*ZA*Y+B F C*X+D*Z A*X+B*Z A Y+B*F C*X+D*Z C* F+D*F A*X+B*Z+A Y+A F To earn full grade your solution is expected to work on square matrices of any size. A X+B+Z+AY+A FA*Y+B F Z+AY+AFA Y+B*F M3 C*X+D Z+C*Y+D F A X+B*Z+AY+A FA*Y+B*F C X+D Z+C Y+D FC F+D F

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