Question: An alternative solution strategy, also called GaussJordan in some texts, is, once a pivot is in position, to use elementary row operations of type #1
An alternative solution strategy, also called Gauss–Jordan in some texts, is, once a pivot is in position, to use elementary row operations of type #1 to eliminate all entries both above and below it, thereby reducing the augmented matrix to diagonal form D | c where D = diag(d1, . . . ,dn) is a diagonal matrix containing the pivots. The solutions xi = ci/di are then obtained by simple division. Is this strategy more efficient, less efficient, or the same as Gaussian Elimination with Back Substitution? Justify your answer with an exact operations count.
Step by Step Solution
3.33 Rating (159 Votes )
There are 3 Steps involved in it
ANSWER The alternative solution strategy of GaussJordan eliminates the need for back substitution bu... View full answer
Get step-by-step solutions from verified subject matter experts
