Need this is Matlab:

The program needs to use gaussian elimination to solve multiple systems at once.

Therefore, for the below example: it needs to calculate where matrix A equals the first column (-8,-20,-2,4), second column(-10,-20,-2,8), third column(-100,-250,-25,80). it must take these results and store in a result matrix(X).

Program Gaussian elimination with partial pivoting and back substitution for multiple systems. Your function should take in a coefficient matrix A, and a series of input vectors b as a matrix B. Your function should return a series of vector x as a matrix X, the final upper matrix U and final form of the input vector matrix, which we call C. That is, your code should solve AX=B. Your code should also return the appropriate error message The first line of your function should look like: function (X,U,C)= gaussMultiple Systems (A,B) (c) Using your code in exercise 2 of Lab 1, solve the equation AX = B, where A= 1 -1 2 -1 2 -2 3-3 1 1 1 0 | 1 -1 4 3 and B = -8 -20 -2 4 -10 -100 -20 -250 -2 -25 8 80 Program Gaussian elimination with partial pivoting and back substitution for multiple systems. Your function should take in a coefficient matrix A, and a series of input vectors b as a matrix B. Your function should return a series of vector x as a matrix X, the final upper matrix U and final form of the input vector matrix, which we call C. That is, your code should solve AX=B. Your code should also return the appropriate error message The first line of your function should look like: function (X,U,C)= gaussMultiple Systems (A,B) (c) Using your code in exercise 2 of Lab 1, solve the equation AX = B, where A= 1 -1 2 -1 2 -2 3-3 1 1 1 0 | 1 -1 4 3 and B = -8 -20 -2 4 -10 -100 -20 -250 -2 -25 8 80