Homepage › Solution manuals › Stephen Friedberg › Linear Algebra › Exercise 5.1.18
Exercise 5.1.18
Answers
- 1.
- If is invertible,
we have
exists and .
Now we know that
a nonzero polynomial of . It has only finite zeroes, so we can always find some sucht that the determinant is nonzero.
- 2.
- Since we know that
take and .
2011-06-27 00:00