031 Review Part 3, Problem 10
Revision as of 19:31, 9 October 2017 by Kayla Murray (talk | contribs)
Show that if is an eigenvector of the matrix product and then is an eigenvector of
| Foundations: |
|---|
Solution:
| Step 1: |
|---|
| Step 2: |
|---|
| Final Answer: |
|---|
Show that if is an eigenvector of the matrix product
and
then
is an eigenvector of
| Foundations: |
|---|
Solution:
| Step 1: |
|---|
| Step 2: |
|---|
| Final Answer: |
|---|