Could someone please help with MATLAB question?

The following linear system of three equation and three unknowns can be modeled into matlab as shown in part (a). First implement it using Matlab and get the results for the unknowns, then solve by hand in part (b) to verify the same results using the Elimination method (see lecture slides: 4x - 2y + 3z = 1 x + 3y - 4z = -7 3x + y + 2z = 5 a) Use MATLAB to create the following arrays: The coefficients from the above equations can be put in a 3 times 3 matrix called A (see below), the results can be stored in a 3 times 1 matrix called B (see below). So the equation in matrix form becomes AC = B, where C is going to be a 3 times 1 matrix with values of x, y, and z From lecture 5, it can be observed that once A and B defined, C can be found in matlab by writing C = A/B or C = inv(A)*B A[4 1 3 -2 3 1 3 -4 2] B = [1 -7 5] Using Matlab, evaluate the mathematical operation C = A\B then record your result? Compare this result with the result from problem a. Display result neatly as below: The value of x is -1 The value of y is 2 The value of z is 3 Solve the equations given in the question by hand using the elimination method. Show your steps to solve these equations and record your final values of x y, and z (and verify if you get the same result as Matlab provided)