Assignments
&int Tuesday, January 12: pp. 308--309, problems 1, 3, 5 , 11. Also, 13 --23 odd.
&int Wednesday, January 13: p. 310, problems 52, 53, 57, 63, 73, 75, 76.
&int Thursday, January 14: pp. 322--323, problems 1 -- 11 odd, 27, 29, 43, 45, 55, 57, 59, 61, 75, 77.
&int Wednesday, January 20: pp. 329-330, problems 1--39 odd, 55.
&int Thursday, January 21: pp. 335--336, problems 1, 3, 7, 9, 17, 18, 23, 25, 29, 31, 33, 39.
To the right is portrait of John Wallis (1616-1703). He computed the area under the curve y = x n using a curious argument involving geometry and algebra. Wallis is recognized as the first professional code-breaker. He also introduced the symbol &infin that we use today for infinity.
&int Tuesday, January 26: pp. 341-342, problems 1 -- 13 odd, 18, 19, 20.
Bonus: In class today we computed the amount of water leaking from a faucet as 602 + (1/2) 604 cubic centimeters. How many gallons is this and what would Mobile Gas and Water charge for it? Answers (with reasons) must be turned in at the beginning of class tomorrow. Complete answers are worth 5 points.
&int Wednesday, January 27: pp. 349-350, problems 7-69 odd. To prepare for tomorrow's quiz, make sure that you can do problems 23, 25, 29, 33 on pp. 335-336; 1-11 on pp. 341-342.
&int Thursday, January 28: p. 355, problems 1-7 odd, 15, 33, 37, 39, 41, 43.
&int Tuesday, February 2: p. 355, problems 1-69 odd.
&int Wednesday, February 3: pp. 379-380, problems 1-19 odd
&int Thursday, February 4: pp. 390-391, problems 1-17 odd. [Click here for the solution to problem 17. It is elementary but a bit tricky.]
&int Tuesday, February 9: pp. 391-392, problems 25, 27, 29, 31; also 37 - 45 odd.
&int Wednesday, February 10: pp. 398-399, problems 1 - 47 odd.
&int Thursday, February 11: p. 411, problems 1 - 9.
&int Wednesday, February 17: Click here for the solution to problem 51 on p. 399. Because we had a short class, I deferred working the problem today. However, the solution is not long or difficult.
&int Tuesday, February 23: pp. 424-425, problems 1, 3, 7, 13, 15, 23, 25, 29, 31, 33. Pay special attention to 29, 31 and 33.
&int Wednesday, February 24: pp. 425-426, problems 38, 41, 50
&int Thursday, February 25: pp. 431-432, problems 7-31 odd, 53, 54, 64, 67.
&int Tuesday, March 2: pp. 439-440, problems 21 - 53 odd.
&int Wednesday, March 3: pp. 446-447, problems 5 - 31 odd, 35, 37, 39.
&int Tuesday, March 9: p. 464, problems 9, 11, 13, 15, 17, 19, 21, 27, 29, 31, 33.
&int Wednesday, March 10: p. 474, problems 5 - 49 odd. This assignment should be completed before the end of Spring Break.
&int Thursday, March 11: p. 485, problems 1 - 11 odd, 33 - 39 odd. This assignment should be completed before the end of Spring Break.
&int Tuesday, March 23: pp. 509-510, problems 1 - 13 odd, 21, 23, 25, 29, 31, 33, 35, 37.
&int Wednesday, March 24: No new assignment today. The quiz tomorrow will be drawn from the sections on proper integrals and Taylor polynomials. There will be a bonus question on error approximation.
&int Thursday, March 25: pp. 561-563, problems 13-77 odd.
&int Wednesday, March 31: pp. 571-573, problems 1, 2; also 9 - 35 odd and 36.
&int Thursday, April 1: p. 581, problems 1 - 13 odd.
&int Tuesday, April 6: pp. 581 - 582, problems 19 - 31 odd and 49 - 73 odd.
&int Tuesday, April 13: pp. 588, 1 - 25 odd.
&int Wednesday, April 14: pp. 592-593, 1 - 25 odd. Also: 41 - 51 odd, which is a good review of series methods covered so far.
&int Thursday, April 15: pp. 603 - 604, 1 - 35 odd.
&int Tuesday, April 20: pp. 614 - 615, 1 - 19 odd.
&int Wednesday, April 21: pp. 614 - 617, 1 - 39 odd, 51, 53, 55, 84, 85. This is a 2-day assignment.
&int Tuesday, April 27: pp. 629 - 630, 5 - 17 odd, 28, 29, 30, 31, 45, 47, 49.
&int Wednesday, April 28: pp. 645 - 646, 1 - 29 odd.
FINAL EXAM is Thursday, May 6, 10:30 - 12:30. It will be a cumulative exam, drawing from material throughout the course.