The problems listed below (from Abbott's book) are those that you need to turn in, unless explicitly stated otherwise. Some solutions will be provided, but will not be carefully proofread, so check for mistakes!
Due Date | Problems | |
HW1 | Fri., Oct. 4 |
1.2: 1, 3(a,c,d,e), 6(d), 7(c), 9(b), 11 , 12, 13.
Review of logic and set theory. Do not turn in this assignment. |
HW2 | Fri., Oct. 11 |
1.3: 3(a), 7, 8, 9, 11.
1.4: 1, 2, 3, 5. |
HW3 | Fri., Oct. 18 |
2.2: 2(a), 5(b), 7.
2.3: 1(b), 3, 4 (assume an are in (0,1)), 9, 10(a,b,c). Optional: 11. |
HW4 | Fri., Oct. 25 |
2.4: 1, 3(b), 5, 7. 2.5: 1(a)(b)(c), 2(b)(c)(d), 5, 7.
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HW5 | Fri., Nov. 1 |
2.6: 2, 5. 2.7: 4, 7 (before 7(b), prove 7(*): if Σnxn converges absolutely and (yn) is bounded, then Σnxnyn converges absolutely) 8, 11. |
HW6 | Fri., Nov. 8 | 3.2: 1(b), 2, 3, 4, 7(a), 11. |
HW7 | Fri., Nov. 15 | 3.3: 1, 2(a)(b)(d)(e), 4, 5, 11(only give an example for 2(b)), 13 |
HW8 | Fri., Nov. 22 |
All problems on
Discussion Problems 9. The solutions are provided, but you are not allowed to look at them while you write your solutions. The problems will also be discussed in the Discussion session. |
HW9 | Mon., Dec. 2 Note the due date, due to Thanksgiving break. |
4.2: 2(a), 5(c), 6, 7, 11. 4.3: 1, 6(a)(b)(e), 8. |