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Let T: R³ R³ be a linear transformation whose standard matrix is 3 Find a vector v such that T(v) = = A = Enter the vector v in the form [c₁, C2, C3]: [ 3 1 -H -6 . If there is more than one such vector, just pick one of them and enter it as your answer. -5 -4 1 2 3

Let T: R³ R³ be a linear transformation whose standard matrix is 3 Find a vector v such that T(v) = = A = Enter the vector v in the form [c₁, C2, C3]: [ 3 1 -H -6 . If there is more than one such vector, just pick one of them and enter it as your answer. -5 -4 1 2 3

Elementary Linear Algebra (MindTap Course List)
Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter7: Eigenvalues And Eigenvectors
Section7.CM: Cumulative Review
Problem 11CM
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Let T: R³ R³ be a linear transformation whose standard matrix is 3 Find a vector v such that T(v) = = A = Enter the vector v in the form [c₁, C2, C3]: [ 3 1 -H -6 . If there is more than one such vector, just pick one of them and enter it as your answer. -5 -4 1 2 3
Transcribed Image Text:Let T: R³ R³ be a linear transformation whose standard matrix is 3 Find a vector v such that T(v) = = A = Enter the vector v in the form [c₁, C2, C3]: [ 3 1 -H -6 . If there is more than one such vector, just pick one of them and enter it as your answer. -5 -4 1 2 3
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