Problem 1 (10 points, CCO #2) Consider the following matrix A and it's inverse A~ !, 01 0 0 05 0 A= (2 0 o], A'=1 o0 of. (1) 0 1 1 -1 0 1 Let the \"entry-wise\" 3-norm of a /m x n matrix B (or vector) be defined as m T l/% ||1Bl|3,3 = (ZZI%I"') : @ i=1 j=1 Note, this norm is similar to the Euclidean-norm, just replacing the 2 with a 3 in the power and the root. Provide your answers with at least 6 digits. a) By hand, calculate || A||s,3. b) By hand, calculate the condition number of A using the \"entry-wise\" 3-norm. Required submission: [0 Handwritten (or typeset) all steps to obtain the answers, incl. the final answers submitted to Gradescope. Problem 2/ MatlabGrader (15 points, CCO #2) Using the algorithm/code snippets for Gauss-Jordan with partial pivoting developed in class, code a function myGaussJordan that takes as input a matrix A and collection of right-hand sides b; forming the columns of a matrix 3. Your function shall return the solution vectors #; as columns of a matrix X'. Do not use any Matlab build-in functions for solving matrices. The only functions/structures you may use are the ones covered in the lectures and recitations. Required submission: O well commented function source code submitted to Canvas link "Exam 2 - Problem 27