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2/7  Review: Calculus I concepts  Read 5.4, 5.5  1. 
2/10  5.4: Finding Antiderivatives 5.5: Integral Aids 

2. 
2/12  5.6: Approximating Sums: Riemann Sums , Integral as Limit  
3. 
2/14  5.7: Working with Sums  
4. 
2/17  6.1: Approximation: Estimates and Accuracy  
5.

2/19  6.2: Error Bounds for Approximating Sums  
6.

2/21  6.2: Error Bounds again Interlude: Simpson's rule 

7.

2/24  6.3: Euler’s Method  8. Due on Wednesday!  
2/ 26  6.3: Euler’s Method  Read 7.1  9. Finish Slope Field Worksheet to hand in on Friday 6.3: 7, 8, 9, 10, 14 7.1: 1 
2/28  7.1: Arc Length 
10. 7.1: 9,12, 15,23,37,38,39,44, 46 

3/3  7.2: Volumes and Slicing  Read 7.2  11. 7.2: 1, 3, 4, 5, 6, 7, 9, 11, 13, 15 (note 17 removed) 
3/5  7.2: Volumes again  12. 7.2: 19, 21, 22, 25, 29, 35, 45, 49 

3/7  7.3: Work, Review for test  None  


3/10  TEST I  TEST I  
3/12  9.1: Taylor Polynomials  Read 9.1: Concentrate on middle of p. 495 to bottom of 499.  13. 7.2: 44, 4647 (use shells), 54, 55 9.1: 36; Use Def on p. 499 to find Taylor polynomials of degree 5 for sin(x) and e^x, both based at x=0. 
3/14  9.2: Taylor’s Theorem  14. 9.1: 8, 9, 14, 18, 19: For each, find polynomial by hand, using formula. Then graph original function and P5 to see how closely it matches. (hint: for 14, for example, y1=cos(x); y2=taylor(cos(x), x, 5, pi/4). Don't worry about the error part of the problems. Keep all of your functions in the calculator so that we can look at them in class. 

3/17  10.1: Improper Integrals  Read 10.1, 10.2  14. 9.1: 8, 9 find max errors for each using formula from 9.2 and interval (.5, .5) for each. 9.2: 2 , 12, 14 10.1: 2, 4, 6, 8, 10, 13, 16 
3/19  10.2: Convergence, Limits  15. 10.2: 2, 4, 6, 10, 12, 16, 19, 20, 23 

3/21  10.3: Improper Integrals and Probability  None  
3/22  3/30 


3/31  11.1: Sequences and Limits 
Read
11.1, 11.2 Work through sequence/series calculator handout 
16. 11.1: 1, 2, 6, 8, 9, 15, 1921, 27, 31, 33, 34 
4/2  11.2: Infinite Series, Convergence and Divergence 
Read 11.3  17. 11.2: 1, 3, 7,8,1114, 1617, 25, 31, 32, 53 
4/ 4  11.2: Infinite Series, Convergence and Divergence  18. 11.2: 27, 28, 30, 33, 34, 37, 39, 41, 4652 Fractal sheet: all 

4/7  11.3: Testing for Convergence 
19. 11.3: 1, 36, 912, 1720 (show convergence only on 1720, not bounds), 2124 

4/9  11.3: Testing for Convergence  Read 11.4  20. 11.3: 2, 1720 (find bounds this time), 3136 
4/11 
11.3: Testing for Convergence 
21. All problems on Handout Sheet, not in book: 11.2: , 1, 5, 7, 10, 25, 27, 29; 11.3: 3, 5, 11; 11.4: 5, 7, 9 

4/14  11.4: Absolute Convergence, Alternating Series  22.
11.4: 14, 5, 8, 10, 12, 19, 21, 23 

4/16 
11.5 Power Series 

4/18 


4/21 


4/ 23  11.5: Power Series 11.6: Power Series as Functions 
23.
11.5: 111 odd, 2731 odd 11.6: 59 odd, 29, 31 

4/25  No
Class Today. Find a time to meet with classmates to do: More Absolute Convergence 
24.
Handout: In teams, work handout problems 725 odd 

4/28  11.7: Taylor Series  25.
11.7: 17 

4/30  Chapter 11 Summary  26.
pp. 602603: 28 even, 10, 12, 1632 every fourth, 4048 every fourth (no endpoints), 56, 58, 59, 64 

5/2  Still series  None  
5/5  8.1: Integration by Parts  27.
pp. 602603: 1830 every fourth, 3846 every fourth (no endpoints) 8.1: 10, 12, 37, 41, 44, 46, 47, 49 

5/7  3.4: Inverse Trig Functions  
5/9 
8.3: Trigonometric
Antiderivatives 

5/12 


5/14  Review for Final  
5/19 
