Basis of vectors A given set of vectors is said to form a basis if the set of vectors are both linearly independent and forms a spanning set for the given space. In this exercise, the learners...

Basis of vectors

Extracted text: BASIS of Vectors My Solutions > A given set of vectors is said to form a basis if the set of vectors are both linearly independent and forms a spanning set for the given space. In this exercise, the learners are asked to determine whether the concatenated vectors are spanning set, linearly independent and form a basis. Required: 1. Create a function with three output [ss, li,bas] which will determine whether the vectors are spanning set, linearly independent and forms a basis for R^n. 2. The name of the function is splibas. 3. The function accepts the concatenated vectors A and the program will solve the reduced row echelon form from which the interpretation will be done whether the vectors are linearly independent, spanning set and forming a basis for RAn Function e A Save C Reset MATLAB Documentation 1 %This program accepts the concatenated column vectors A, where the size of the Matrix will initially be checked. It will be transformed into its 2 %reduced row echelon form from which the program shall interpret whether it forms a basis, is linearly independent or spanning set for RAn. 3 Code to call your function e C Reset 1 A = [1 2 3;4 5 6;7 8 9] 2 [SS1, LI1, BAS1] = splibas (A) e here to search 73°F Partly cloudy A G O 4) ENG