MATH 121A Final: SampleFinal-121A

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31 Jan 2019
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Math 121a winter 2017 (the emphasis for these sample questions is on the earlier material. For more practice with eigenvectors and eigenvalues, see this week"s homework and this week"s se 101 worksheet. R3 given by (x, y) 7! (x, 0, x): r2, p (r) ! P (r) given by f (x) 7! xf (x): r3. 1 + 2x + 3y + 4z: let t : v ! V be the linear transformation t : (a1, a2, a3, . 7! (0, a1, a2, : let ei denote the sequence with 1 in position i and with 0 everywhere else. Why is {e1, e2, . not a basis for v ? (hint. Reread the de nition of linear combination from section 1. 4. : prove that this linear transformation has no eigenvectors, why doesn"t this contradict our theorem that every linear transformation on a nite-dimensional.

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