The Recitations are from the course textbook:
Apostol, Tom M. Calculus, Volume 1: One-Variable Calculus, with An Introduction to Linear Algebra. Waltham, Mass: Blaisdell, 1967. ISBN: 9780471000051.
| REC # | ASSIGNMENTS |
|---|---|
| 1 | Pg 16: 10, 15, 18 |
| 2 | Pg 18: prove Th’m I.9, I.10; pg 19: 4 |
| 3 | Prove Th’m I.24; pp 35-36: 1a,11; pg 40: 6, 11 |
| 4 | A.9:3; pg 28: 3; pg 43: 1achi |
| 5 | Pg 57: 9abc, 11; pg 63:1ab, 4a |
| 6 | Pg 70: 1bcde, 2,3; prove theorem 1.2 |
| 7 | Pg 70: 4,10; prove theorem 1.5 |
| 8 | Pg 83: 24; prove theorem 1.6 |
| 9 | Pg 84: 25; course notes: E.3:1 |
| 10 |
(1) Using an argument involving ε, δ, show that f(x) = 1/x is continuous at x = 2. (For any ε, find a δ that will suffice. You can expect that δ will depend on both ε and the fact that you are doing this near x = 2.) (2) Be prepared to present problems from the practice exam. |
| 11 | Page 138: 1-7 (they’re short!); notes F.2:2 |
| 12 | Page 138: 5,12; page 142:12; page 145:1 |
| 13 | Page 149: 6,8; course notes H.9:5 |
| 14 | Course notes H.9:6,7 |
| 15 | Page 167: 2,10,38; page 174:15 |
| 16 | Page 179:2, 11, 16, 20 |
| 17 | Page 186:2,7; page 191:3 |
| 18 | Notes K.8:3, page 209:21,22 |
| 19 | Page 208:16, notes L.6:1,4 |
| 20 | Page 236:3,7,14; page 248:9,28 |
| 21 | Take the practice exam |
| 22 | Page 216: 3, 11; page 220:1; integrate ∫xn log x dx for each n ϵ Z using IBP or substitution. |
| 23 | Page 256:1,2,26 |
| 24 | Page 267: 12, 13, 34 |
| 25 | Page 268:6, 7; page 270:27 |
| 26 | Note O.10:1 |
| 27 | Page 291:14; page 295:5, 12; page 303:6,22 |
| 28 | Page 382:16-18; page 391:1-4 |
| 29 | Complete practice exam 3 |
| 30 | Page 399:9, 18 |
| 31 | Page 398:7,8; page 402:4,6 |
