Let T : R³ → R³ be a linear transformation and let a = basis for R³. {€1, e2, e3} be the standard Pick a row or column of [T and calculate the three cofactors of [T] corresponding to that row/column.

Elementary Linear Algebra (MindTap Course List)
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Chapter7: Eigenvalues And Eigenvectors
Section7.CM: Cumulative Review
Problem 3CM: Let T:RnRm be the linear transformation defined by T(v)=Av, where A=[30100302]. Find the dimensions...
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Let T : R³ → R³ be a linear transformation and let a
basis for R³.
{€1, e2, e3} be the standard
Pick a row or column of [T and calculate the three cofactors of [Ta
corresponding to that row/column.
Transcribed Image Text:Let T : R³ → R³ be a linear transformation and let a basis for R³. {€1, e2, e3} be the standard Pick a row or column of [T and calculate the three cofactors of [Ta corresponding to that row/column.
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