Introduction to Linear Algebra - Math 313
Spring 2010
Homework
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Class Date |
Sections Covered |
Homework Assigned |
Homework |
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W January 20
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1.1, 1.2
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1.1: 3-5 Turn in 5b 1.2: 3-10, 12-14, 21, 32 Turn in 5cd, 6a, 7a, 8a, 10a,14b
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January 25
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M January 25 W January 27 |
1.3,1.4 1.5, 1.6,1.7 |
1.3: 5,7,10,11,17 Turn in 7ab 1.4: 4-8, 11, 13, 16, 20 Turn in 4ab, 7a, 8, 11 1.5: 5-7, 9, 10 Turn in 7c 1.6: 1-5 , 16-19 Turn in 5, 18 1.7: 1-5, Turn in 3b,4c,5b
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M February 1 |
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M February 1
W February 3
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2.1
2.2, 2.3 |
2.1 1-3, 5-10 Turn in 6,9
2.2: 1-12 Turn in 3b,4,5 2.3 4,12 Turn in: 4b, 12a
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M February 8 |
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M February 8
W February 10
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Review,
Quiz – 1 |
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M February 15
W February 17 |
4.1,5.1
5.2 |
5.1 1-16 Turn in 5,6,7,9,11Change instructions to: For those examples which ARE vector spaces, verify axioms 1 and 6 5.2 1-4, 6-9, 11-16, 21,22 Turn in 1bc, 3ab, and give five examples of specific vectors in 3b; Turn in 4be, 6acf, 8ac, 13, 14, 22
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M February 22 |
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M February 22
W February 24 |
5.3, 5.4
5.4 |
5.3 1-6, 9-14, 19,20 5.4: 1-4, 7-10, 11-20 Turn in: 3ac, 4bc, 9a, 10b, 12, 18ac, 19bc,20. In 19bc, 20 give a basis for the given subspace.
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M March 1 |
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M March 1
W March 3
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5.5
5.6
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5.5: 1-10 Turn in: 6ac, 8ac, 9ac, 10ac, 11
5.6: 2,4 Turn in: 2ac, 4abc
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M March. 8
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M March 8
W March 10 |
Exam 1 REVIEW
EXAM 1 |
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M March 15
W March 17
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6.1, 6.2
6.3
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6.1: 4, 10a, 11a, 12, 14, 17, 27, 28a Turn in: 4, 12a, 14, 27, 28a (HINT: In 28a, use the product rule: 2Sin A.CosB = [Sin (A+B) + Sin(A-B)] 6.2: # 1,2,5,6,8,12, 34. Turn in: 1,2,5cf, 6a, 34 (In 34 change the instructions to : Show that f(x) = cos(x) and g(x) = cos(2x) are orthogonal with respect to this inner product . 6.3: # 1-5, 7, 9-12, 16, 17 Turn in: 9,10,11,12a, 16, 17a
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M March. 29 |
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M March 29
W March 31 |
7.1
7.2 |
7.1: # 1-6, 10 Turn in: 1bc, 2bc, 3bc, 4af, 6a 7.2: # 2-15, 18-20 Turn in: 5,9,10,13,18,20a |
M April 5 |
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M April 5
W April 7 |
Quiz 2 REVIEW
Quiz -2 |
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M April 12 W April 14 |
6.5
8.1 |
6.5: # 1-3, 6-9 Turn in: 1ab, 2a, 6,7
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M April. 19 |
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M April 19 W April 21 |
8.2
8.4 |
8.2: #1-15, 25,26,27 Turn in: 7ac, 8ac, 9ac, 11,25 8.4:#1-9,11,14-16,18,19 Turn in: 1, 4, 6, 18ac, 19a |
M April 26 |
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M April 26
W April 28 |
8.5 9.1 |
8.5: #1-6, 11-13 Turn in: 1, 3, 5, 6, 11(modified) 12a(modified)(In # 11 and 12a, Find the eigen values of T and the matrix P that diagonalizes the matrix [T] with respect to the standard basis)
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M May. 3 |
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M May 3
W May 5
W Dec 12 (Note: Exam starts at 10:50 A.M.) |
Exam 2 REVIEW
Exam 2 REVIEW
EXAM 2-Final Exam |