() 2 V is a vector space with basis B = :(V1, v2, V3). Set wi 2 3 > W3 = 4 , W2 4 C1 Then B' = (w1, w2, W3) is also a basis of V. If [w1 – 2w2 + 3w3]B C2 then C3 ci + c2 + c3 = O 20 O 5 O 11 25
() 2 V is a vector space with basis B = :(V1, v2, V3). Set wi 2 3 > W3 = 4 , W2 4 C1 Then B' = (w1, w2, W3) is also a basis of V. If [w1 – 2w2 + 3w3]B C2 then C3 ci + c2 + c3 = O 20 O 5 O 11 25
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Linear Transformations
Section6.2: The Kernewl And Range Of A Linear Transformation
Problem 56E: Which vector spaces are isomorphic to R6? a M2,3 b P6 c C[0,6] d M6,1 e P5 f C[3,3] g...
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