Geometry
2958 solutionsAmericas
Europe
Prove the fundamental theorem of algebra for cubic polynomials with real coefficients.
Find all2×2matrices for which[12]is an eigenvector with associated eigenvalue 5
There exists a real 5 × 5 matrix without any real eigenvalues.
Express the polynomial f(λ)=λ3-3λ2+7λ-5 as a product of linear factors over ℝ.
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