Consider M2,2, the vector space of real 2 x 2-matrices. For each of the following sets S, determine whether S is linearly independent or dependent. Linearly Dependent 1. S= Linearly Independent 2. S = Linearly Independent 3. S = 4 (16363 4 {[+] } -15 0 -10 1 -5 {[ ][ 1 Linearly Independent 4. S = { - " -15 -5 4 -15 -10 5 {]} -5 ].[ 0 [3][72]} [1/7 -5 -1 5
Consider M2,2, the vector space of real 2 x 2-matrices. For each of the following sets S, determine whether S is linearly independent or dependent. Linearly Dependent 1. S= Linearly Independent 2. S = Linearly Independent 3. S = 4 (16363 4 {[+] } -15 0 -10 1 -5 {[ ][ 1 Linearly Independent 4. S = { - " -15 -5 4 -15 -10 5 {]} -5 ].[ 0 [3][72]} [1/7 -5 -1 5
Elements Of Modern Algebra
8th Edition
ISBN:9781285463230
Author:Gilbert, Linda, Jimmie
Publisher:Gilbert, Linda, Jimmie
Chapter1: Fundamentals
Section1.6: Matrices
Problem 18E: Prove part b of Theorem 1.35.
Theorem 1.35 Special Properties of
Let be an arbitrary matrix...
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