This preview shows page 1. Sign up to view the full content.
Unformatted text preview: 2. Section 5.1, Exercise 3(d) 3. Section 5.1, Exercise 8 4. Section 5.1, Exercise 11 5. (a) Prove that if V is a nitedimensional vector space over C , dim( V ) 6 = 0, then every linear transformation T : V V has at least one eigenvector. (b) Let V = P ( C ) be the space of all polynomials over C , and T : V V the linear transformation T ( f ( x )) = xf ( x ). Show that T has no eigenvector....
View
Full
Document
This note was uploaded on 08/16/2010 for the course MATH 110 taught by Professor Gurevitch during the Fall '08 term at University of California, Berkeley.
 Fall '08
 GUREVITCH
 Linear Algebra, Algebra

Click to edit the document details