Use the Gram-Schmidt process to compute an orthogonal basis for the following set of vectors:

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Step-by-Step Answer.
1. Use the Gram-Schmidt process to compute an orthogonal basis for the following set of
vectors:

2. Find the eigenvectors and eigenvalues of the following matrix. Diagonalize the matrix
if possible.

3. Find the eigenvectors and eigenvalues of the following matrix. Diagonalize the matrix
if possible.

4. Find the eigenvectors and eigenvalues of the following matrix. Diagonalize the matrix
if possible.

5. Use Gram-Schmidt process to compute an orthogonal basis for the following set of
vectors. Use the first vector as a starting point for the orthonormal basis that you find:

6. Use Gram-Schmidt process to compute an orthogonal basis for the following set of
vectors. Use the first vector as a starting point for the orthonormal basis that you find:

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