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4) Refer back to the linear system in Assignment 2, Problem 1 #2: 2x-3y+z=3 x+2y=-2 3x+y+z=35 Recall that you rewrote this system in matrix-vector form
4) Refer back to the linear system in Assignment 2, Problem 1 #2: 2x-3y+z=3 x+2y=-2 3x+y+z=35 Recall that you rewrote this system in matrix-vector form by hand, assigned the matrix of coefficients to A2 and the right-hand-side column vector to b2, then solved for the solution vector x2. You also verified this solution in MATLAB Grader by computing x2 = A2\\b2. (Backslash \" \\ \" is a special MATLAB operator that solves the linear system.) Now, verify your solution x2 another way = First, set variable A2 to the matrix you used above = Set variable X2 to the solution you found above = Using matrix multiplication, multiply A2 by x2, and set the result to b2. (See for yourself that this b2 is the original right-hand side. This matrix multiplication is a \"backwards\" approach to checking the solution)
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