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Let \(T: V \to V\) be a linear transformation in a finite-dimensional of a vector space. Then, for some choice of basis \(\mathcal{B}\) and matrix \(M_\mathcal{B}\), ...

Which of the following is/are invertible linear transformations?

The real vector space of "Fibonacci-like" sequences contains all sequences \(\{a_n\}_{n \ge 0}\) satisfying \(a_n + a_{n+1} = a_{n+2}\) for all natural numbers \(n\). Two sequences ...

The vector space of subtractive color mixing is created from real multiples of vectors \(\color{red}{\text{red}}\), \(\color{orange}{\text{yellow}}\), and \(\color{blue}{\text{blue}}\) with the understanding ...

Which of the following are "bases" in the way described?

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