Use matrix inversion to solve the collection of systems of linear equations. (a) -x - 4y + 2z = -10 x + 2y z = 11 x+ у - z = 14 (x, y, z) = -4y + 2z = 2 x + 2y (b) -x Z = 1 х+ у - z = 0 (х, у, 2) %3D - 4y + 2z = 0 x + 2y - (c) -X - z = 0 y - Z = 0 (х, у, 2) %3D

X, + 2х2 + х3 + 4x4 2x, + 4x2 + X3 + 5x4 4x1 + 8x2 + 3x3 + 13x4 -1 0. = Consider the system = -2 (a) the system. Write down a vector equation that is equivalent to the above system. You do not need to solve (b) the system. Write down a matrix equation that is equivalent to the above system. You do not need to solve (c) operations to bring A to a row echelon form. Let A be the coefficient matrix corresponding to the above system. Use elementary row

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For the given a system of linear equations 4x+y-5z=8 -2x+3y+z=12 3x-y+4z=5 Use matrix inversion to solve simultaneous equations.