homework
Homework 1
Due 01/25/2017
Section 1.1: 2 (a), (b), 3 (a), (c), 4
Section 1.2: 2, 5, 8.
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Homework 2
Due 02/01/2017
Section 1.3: 1(a), the plot_sint (you also need plot_even.m, sin_tay.m,sint_tay.m)code is provided in the website of the class, please try to modify it and plot n=2,4,6,8 for [0,b], where b=1,2,3,4. You can put approximations on the same range [0,b] but with different approximation degree in the same figure. Then print out the 4 figures.
Section 2.2: 1 (a), (d), 5 (b), (c), (d), 6 (c), (f), 9. (b). For problem 5, 6, you can look at Page 49 in the textbook for the reference
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Homework 3
Due 02/08/2017
If the problem ask you to solve the root, please use the matlab to solve it. I provide the codes as follows, please read them and modify them:
bisect.m
Section 2.3: 7, 11.
Section 3.1: 1 (a), (b), (e), 2, 11.
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Homework 4
Due 02/15/2017
Section 3.2: 2 (a), (b), (e), 3, 4.
Section 3.3: 5 (you modify the following matlab scripts to solve the problems, newton.m and secant.m)
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Homework 5
Due 02/22/2017
Section 3.4: 1, 3, 4, 5, 6, 8, 11
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Homework 6
Due 03/01/2017
Section 4.1: 1, 4, 7, 8, 15, 16, 25
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Homework 7
Due 03/08/2017
Section 4.2: 8,11, you might use the matlab codes: divdif.m, interp.m
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Homework 8
Due 03/22/2017
Section 4.3: 1(c), 5(i), 6, 8,10, 11
Section 4.4: 2, 7 (a).
Section 4.5: 4, 5, 6, 8
Section 4.6: 2.
Section 4.7: 2, 4
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Homework 9
Due 03/31/2017
Section 5.1: 2 (a),3 (a), 8, 11 (a), (b), (c).
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Homework 10
Due 04/07/2017
Section 5.2: 1, 5 (c), (d), 13, 16 (a).
Section 5.3: 9, 10.
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Homework 11
Due 04/12/2017
Section 5.4: 1, 2,
Section 6.1: 1 (a),(b)
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Homework 12
Due 04/19/2017
For 6.3.2 and 6.3.3, you might need the matlab code GEpivot.m
Section 6.2: 1, 6, 7, 14.
Section 6.3: 2, 3, 6 (b).
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Homework 13
Due 04/26/2017
Section 6.4: 2, 6, 9.
Section 6.5: 4, 5.
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Homework 14
Due 05/01/2017
you might need the matlab codes: Jacobi.m and GS.m
Section 6.6: 1, 3, 5.
Section 7.1: 1, 5, 10. For 7.1, you can use the matlab built-in function "polyfit", please refer to the example in P330 of the textbook.