I  II  III  IV 
6/5 >IV.D 111 odd 23. 24 6/6> 4.10. 43, 45, 47, 48, 51, 52 6/7 >10.2 (i) 26, 9, 11, *15 6/7 > (ii) 21, 23 6/6> IV.E 59 odd (a,b), 20 21,24 6/7 >Read pp 416422 exponential functions, I.F.2 , 428430 (review of logs) 6/7 >I.F.2 3, 4 6/11> Read VI.A, do7.2 (i) 29, 33, 34, 37, 4751, 57, 61, 63, 53 6/12> (ii) 60, 62, 70, 7177 odd, 79, 80, 85, 86 6/11> 7.3 Review of logs 317 odd, 31, 33, 35, 41, 47, 5961, *78 6/11> Reality Quiz #1 (Pick up at Library 48) 6/12> Read VI.B. 6/12 > 7.4 (i) 39 odd, 25, 28, 8, 22 6/12> (ii) 15, 13, 35, 52 6/13> Log diff'n (iii) 4547, 53, 58, *64 6/13 > Integration (iv) 65  71 odd 6/13 > VI.B: 13,14 6/14> Read VI.C 6/14 > p468 :19, 23, 33, 37, 51 6/14 > Read about the inverse tangent function on p4723. Do:7.5 , 2a,3a,5b, 16 
6/18> 7.5 (i) 2527,34,38, *58 (ii) 59, 62, 64, 67, 69, 70, 74*, 75* (iii) 22, 23, 24, 29, 20, 47, 48, 63, 68 6/19> Read VII.C 6/19> 8.1 ( integration by parts) (i) 111 odd; 33, 51, 54 6/20> (ii) 15, 21, 23, 25, 29, 30, 41, 42, 45, 46 6/20> 10.3 (separation of variables) 1,3,4,7, 9, 10, 15 6/21 > 10.4. (growth/decay models) (i) 17 odd ; 6/21 > (ii) 911; 6/25> (iii) 13,14, 17 6/21> 10.5 (logistic models) 1, 5, *(11,12 POW?) 6/25> 8.7 (numerical integration) (i) 1,4, 7a, 11(a,b), 27 ( n= 4, 8), 33a 6/27> (simpson's method) (ii) 7b, 11c, 31, 32, 35, 36, *44, 29 More help on Simpson's rule, etc can be found in V.D

6/25> Begin to
Read VII.F(rational
functions)
6/26 > 8.4 (i) 13,14, 29 6/28> (ii) 15, 16, 17, 20, 21 changed 6/26 7/9> (iii) 25, 31, 35, 36, 62 6/26> 8.8 (improper integrals) (i) 3, 5,7,8,9, 13,21, 41 6/27> (ii) 2730, 33,34, 37,38 7/2 > (iii) 49, 51, 55, *60, 61, 57, 71 7/9 >Read IXA 7/10 > IXA: 13, 4, 6, 8, 9, 10 7/10 > Read IX B 7/1112> IX B: Problems 1,2,4, 5, 7, 11, 13,14, *23 7/12>IX.C: (i) 15 7/12>IX.C (ii) 68 7/13> IX.C (iii) 11,13,1517 7/16> IX.D: 1,3,5,8,10, 14, 15 
7/17>read 12.1 pp 727729, examples 58 (sequences
converge)also X.A
7/17 > 8.2 (trig integrals) (i) 15, 715 odd

7/30>
Read 7.7 p 487 note 3 : (i) 511 odd
7/31> Read examples 15: (ii) 21, 27, 29, 15, 23, 18, 33 8/2 > read examples 68 (iii) 3943 odd; 4751 odd, 67, 71 8/6> (iv) 55, 57; 63; 69, *96, *97 8/7> 11.6 : read pp 70910 (i) 17 odd; 27, 29 8/7> read pp 71112(ii) 1114; 31,33 > (iii) 1922; 37,39; 47, *50 8/7> 9.1 : 1,3; 19, 21 9.2?: 5, 7, 9 9.5 : 1, 3, *7 
7/31?> 12.4: (comparison test) (i) 37

Week  Mon.  Tues.  Wed.  Thurs.  
1  6/4 Introduction & Review  6/5 Differential equations and Direction Fields IV.D  6/6 Euler's Method IV.E  6/7 7.2 The natural exponential function. I.F.2;
e and y = exp(x)
Models for (Population) Growth and Decay: y' = k y; y(0)=1. k = 1.VI.A 

2  6/11 More on the exponential function.VI.A
The natural logarithm function.I.F.2 y = ln (x) and ln(2) 
6/12 Models for learning.
y' = k / x; y(1)=0. k =1; VI.B logarithmic differentiation. 7.3 & 7.4, 7.2* 
6/13. Connections: 7.4* VI.C
ln(exp(x)) = x exp(ln(y)) = y The Big Picture 
6/14 Breath...Arctan.VI.D  
3  6/18 Begin Integration by parts. 8.1 and VII.C.  6/19 More integration by parts.
Separation of variables. 10.3 
6/20 Growth/Decay Models. 10.4 .
The Logistic Model 10.5 
6/21 Numerical Integration.(Linear)
Begin Integration of rational functions VII.F 

4  6/25 Integration of rational functions I.
Improper Integrals I 
6/26 Improper Integrals II.
More Numerical Integration. (quadratic) V.D 
6/27 Rational functions II.  6/28 Not on Exam I
Improper Integrals III 

5  7/2 NOT ON EXAM I
Rational functions III. VII.F 
7/3Exam I Covers [6/4,6/27]  7/4 Indep. Day
NO CLASS 
7/5 NO Class (Replaced by class on 7/13)  
6  7/9
Taylor Theory I. IXA Taylor theory II.Applications: Definite integrals and DE's 
7/10
Taylor theory III.IXB. 
7/11 Taylor theory IV. IX.C  7/12 IX.D
Finish Taylor theory. Discuss Math'l Induction. 
7/13 Finish Taylor theory. Makeup class for 7/5 
7  7/16 Trig Integrals I [sin&cos]  7/17Begin Sequences and series X.A
Geometric sequences. Sequence properties. 
7/18 Use of absolute values. Incr&bdd above implies convergent.
Geometric series. 
7/19 . Trig Integrals II
[sec&tan] Geometric and Taylor Series. Series Conv. I divergence test 

8  7/23 NOT ON EXAM II
Series Conv. II positive series & Integral test 
7/24 NOT ON EXAM II
Series Conv. III Positive comparison & ratio test 
7/25 Exam II Covers [6/22,7/19]  7/26 Trig substitution I (sin) L'Hopital's rule I
Series Conv. IV(alt Series) 

9  7/30
Trig substitution(tan) Inverse Functions (Arcsin) L'Hopital's rule II 
7/31
Trig substitution III ( sec) Series Conv. V Absolute conv and general ratio test 
8/1
L'Hopital III Power Series I (Using the ratio test  convergence)XI.A 
8/2 Series Conv.VI
cond'l conv and alternating series L'Hopital IV Power Series II (Interval of convergence)XI.A 

10  8/6 Power Series III
(DE's and Calculus) Conics I Intro to locianalytic geometry issues (parabolae, ellipses) Arc Length VIII.B 
8/7 L'Hopital IV (proof?)
Conics II hyperbolae 
8/8 Review & Summary of Series Calculus.
Probability and calculus? 
8/9 Final Examination 
Each week partnerships will submit a response to the "problem/activity of the week." These problems will be special problems distributed in class (and on this web page) or selected starred problems from the assignment lists.
All cooperative problem work will be graded 5 for well
done; 4 for OK; 3 for acceptable; or 1 for
unacceptable; and will be used together with participation in writing summaries
in determining the 80 points allocated for cooperative assignments.
2 Midterm exams  200 points 
Homework  50 points 
Reality Quizzes  100 points 
Cooperative work  50 points 
Final exam  200/300 points 
TOTAL  600/700 points 
The total points available for the semester is either 600 or 700. Notice that 200 of these points are not from examinations, so regular participation is essential to forming a good foundation for your grades as well as your learning.** See the course schedule for the dates related to the following:
MORE THAN 3 ABSENCES MAY LOWER THE FINAL GRADE FOR POOR ATTENDANCE.
Back to HSU Math. Department :}