16.-Linear-Algebra-by-Kenneth-Hoffman · Problem 3.5.2

Linear Transformations

Mathematics — Linear Algebra · dual-basis-computation

Problem

Let B={α1,α2,α3}\mathfrak{B} = \{\alpha_1, \alpha_2, \alpha_3\} be the basis for C3C^3 defined by α1=(1,0,−1),α2=(1,1,1),α3=(2,2,0).\alpha_1 = (1, 0, -1), \quad \alpha_2 = (1, 1, 1), \quad \alpha_3 = (2, 2, 0). Find the dual basis of B\mathfrak{B}.

Related theory

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