5. Find a linear mapping F : R³ → R³ defined by F(2,0, –1) = (1,3, –1), F(0,5, 1) = 5, –5) and F(-3, 1, 5) = (1, –1, 1). %3D %3D

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Chapter7: Eigenvalues And Eigenvectors
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5. Linear algebra problem. Please read description and solve the problem. Please find attached file.
5. Find a linear mapping F : R³ → R³ defined by F(2,0, – 1) = (1,3, –1), F(0, 5, 1) =
(4, 5, – 5) and F(-3, 1, 5) = (1, –1, 1).
Transcribed Image Text:5. Find a linear mapping F : R³ → R³ defined by F(2,0, – 1) = (1,3, –1), F(0, 5, 1) = (4, 5, – 5) and F(-3, 1, 5) = (1, –1, 1).
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