Linear Algebra
| General Information | Syllabus | Home |
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| General Information | Syllabus | Home |
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| 4 Jan (Due 7 Jan) |
Solutions or counterexamples to, and new conjectures and
frustrations about the four problems handed out in class
(also available below in various formats)
To read PDF documents you need Adobe's Acrobat Reader (available on PUBLIC). Make sure it is installed on your computer and that you are able to read and print with it. To verify your ability, print a copy of the PDF document (above), and hand it in with your assignment. |
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| 6 Jan (Due 14 Jan) | pp 12-15: 1, 21, 22 | |||||
| 8 Jan (Due 14 Jan) | pp 19-23: 1, 20, 23, 24 | |||||
| 11 Jan (Due 14 Jan) | pp 20: 8(a-d), 9 | |||||
| 13 Jan (Due 21 Jan) | pp 31-33: 1, 2(c,e), 3(a,c), 8, 9, 11 | |||||
| 15 Jan (Due 21 Jan) | pp 38-39: 1, 6, 14 pp 52-53: 12, 13 |
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| 18 Jan (Due 21 Jan) | No class (Martin Luther King day) | |||||
| 20 Jan (Due 28 Jan) | pp 51-55: 1, 4, 5, 7, 14, 27, 28 | |||||
| 21 Jan (Due 28 Jan) | (nothing more) | |||||
| 22 Jan (Due 28 Jan) |
First Hour Exam:
In class portion: Thursday, 28 Jan (12 - 12:50pm) Take home portion: Out Thursday, 28 Jan; In Monday, 1 Feb |
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| 25 Jan (Due 28 Jan) | Nothing again?! What a soft touch.... | |||||
| 27 Jan (Due 4 Feb) | pp 69-73: 1, 2, 3, 13, 16, 20 | |||||
| 29 Jan (Due 4 Feb) | Work on Exam | |||||
| 1 Feb (Due 4 Feb) | Time to catch up from exam fever | |||||
| 3 Feb (Due 11 Feb) | pp 78 - 79: 5a,c 7, 10 | |||||
| 5 Feb (Due 11 Feb) | pp 90 - 92: 10, 11, 16* For 16, also show that there is a basis B of V so that the matrix of T with respect to B is diagonal, having r ones (where r = rank(T)) and n-r zeroes (where n = dim(V)) on the diagonal |
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| 8 Feb (Due 11 Feb) | pp 99-100: 1, 12 | |||||
| 10 Feb (Due 18 Feb) | pp 99-100: 13, 15 | |||||
| 12 Feb (Due 18 Feb) | The following two problems: For a function f in C2(R) (a real valued function with two continuous derivatives) define D(f) = f '' + 4f. Show that a) D: P2(R) --> P2(R) is an isomorphism, but b) D: C2(R) --> C2(R) is not an isomorphism. |
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| 15 Feb (Due 18 Feb) | p. 170: 7d (find the solutions), 8a | |||||
| 17 Feb (Due 25 Feb) | p. 156: 6 e,f (also find rank, nullity, range and nullspace) | |||||
| 18 Feb (Due 22 Feb) | Second hour exam; in class and takehome | |||||
| 19 Feb (Due 25 Feb) | p 108: 3(a,b,c), 4, 5 | |||||
| 22 Feb (Due 25 Feb) | pp 209 - 210: 1, 11, 25 p 217: 11, 14 |
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| 24 Feb (Due 5 Mar) | pp 247-248: 1, 3(a,b) | |||||
| 26 Feb (Due 5 Mar) | pp248-250: 8, 17(a-d), 20 | |||||
| 1 Mar (Due 5 Mar) | pp 268 - 270: 1(a-g), 2(f,g), 7(see Example 7) | 3 Mar | none | |||
| 5 Mar | none | |||||
| 8 Mar | none |
Last modified by
T. R. Shemanske on 4 Mar 1999
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