. Let ℝ2 be a 2-dimensional Euclidean space .Then determine all the possible eigenvalues
and the corresponding eigenvectors of a linear operator
: ℝ2 → ℝ2defined by (, ) = (4 + 3, 2 − 5) for all and in ℝ2

Question

17-06-2024
Mathematics

Answered

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. Let ℝ2 be a 2-dimensional Euclidean space .Then determine all the possible eigenvalues
and the corresponding eigenvectors of a linear operator
: ℝ2 → ℝ2defined by (, ) = (4 + 3, 2 − 5) for all and in ℝ2

Sagot :

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. Let ℝ2 be a 2-dimensional Euclidean space .Then determine all the possible eigenvalues and the corresponding eigenvectors of a linear operator : ℝ2 → ℝ2defined by (, ) = (4 + 3, 2 − 5) for all and in ℝ2

Sagot :

Other Questions

. Let ℝ2 be a 2-dimensional Euclidean space .Then determine all the possible eigenvalues
and the corresponding eigenvectors of a linear operator
: ℝ2 → ℝ2defined by (, ) = (4 + 3, 2 − 5) for all and in ℝ2