Unformatted text preview: a) 1 , 1 1 1 , 1 1 , 1 1 ; b) {1 + x, x + x 2 , x 2 + x 3 , x 3 }. 2) Exhibit a basis of each of the following subspaces of the spaces indicated. a) {p(x)  p(x)= p( – x)}; in P 2 . b) 1 1 A A ; in M 22 . 3) Let A 0 and B 0 be n n matrices, and assume tat A is symmetric and B is skewsymmetric (that is, B T = – B ). Show that the set {A, B} is independent. Note: There are answers at the back of the textbook for the odd number questions....
View
Full
Document
This note was uploaded on 12/25/2010 for the course MATHEMATIC MATB24 taught by Professor Yang during the Fall '09 term at University of Toronto.
 Fall '09
 YANG
 Linear Algebra, Algebra

Click to edit the document details