Given an n×n matrix A and n×1 right-hand side b, write a function that carries out q iterations of the Gauss elimination outer loop (without pivoting), where q is an integer between 1 and n, and returns the resulting augmented matrix with all below-diagonal elements transformed to zero in the left-most q columns. ##The code format given below may help # def gaussq (A, b, q):

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Given an n×n matrix A and n×1 right-hand side b, write a function that carries out q iterations of the Gauss elimination outer loop (without pivoting), where q is an integer between 1 and n, and returns the resulting augmented matrix with all below-diagonal elements transformed to zero in the left-most q columns.

##The code format given below may help

# def gaussq (A, b, q):

  '''Apply Gauss elimination (without pivoting) to first q columns of a given linear system
  
  Inputs: A, coefficient matrix, size n by n
          b, vector of constants, n by 1
          q, number of columns to apply Gauss elimination to, an integer between 1 and n
  Output: Aa, augmented matrix with all below-diagonal elements transformed to zero in the left-most q columns, n by n+1

#to check the work 

 

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