Mr Stephenson's H-Foundations of Calculus Assignments for 2008-2009 Qtr 4 (v. 6/9, 05:09)

Textbook: Larson, Calculus of a Single Variable, 7th Ed., Houghton Mifflin, Boston, 2002
This document’s URL is http://sks23cu.net/MT/FY09/Assignments/HCalc/assignQ4HCalc.doc
L := Lesson, C := C.Lab., Q := Quiz, T := Test, E := Exam, CW := Classwork, HW := Homework
You must make and attach new handwritten review sheets to quizzes (1 side) and tests (2 sides).

S1 Guide: (chP as needed), 1.1-1.5, 2.1-2.6, 3.1-3.7

S2 Guide: 4.1-4.5, 5.1-5.9, 6.1-6.3 => Goals: S2: 3.5-3.7, 4.1-4.5, 5.1-5.9, 6.1-6.3

Day / Date / Activities / Description / Notes / Due /
42 / M3/30
E3 p1 & MkUps / L4.4.1 / The Fundamental Theorem Of Calculus (FTC)
HW: p.284: (1-43, 103-105) odds [n=24=3 homeworks] / 4
43 / T3/31
E3 MkUps
MCAS ELA / no p7, p2 or p3
1 / W4/1
MCAS ELA / no p1, p2, or p3
2 / R4/2
MCAS ELA / no p1, p2, or p3
3 / F4/3 / L4.4.2 / The Mean Value Theorem For Integrals
HW: p.285: 45-51 odds [n=4] / 5
4 / M4/6 / L4.4.3 / HW: p.285: 53-60 all, 61, 63 [n=10] / 6
5 / T4/7 / L4.4.4 / The Second Fundamental Theorem Of Calculus
HW: p.286: 69-79 odds [n=6] / 7
6 / W4/8 / L4.4.5 / HW: p.286: 81-91 odds [n=6] / 8
L4.5.1 / Integration by Substitution [Examples 1-9]
HW: p.297: 1-33 odds [n=17] / 9
7 / R4/9 / L4.5.2 / Integrating Even or Odd Functions [Example 10]
HW: p.297: (35-37, 41-63) odds [n=14] / 11
F4/10 / Holiday / Good Friday
8 / M4/13 / L4.5.3 / Integration by Substitution
HW: p.297: (65-81, 89-97) odds [n=14] / 13
9 / T4/14 / Review
10 Q / W4/15
EarlyRelease / p3 Review
½p5,nop7
11 / R4/16 / Q4.5 / All lessons with homework due this quarter.
12 / F4/17 / L6.1.1 / Area Of A Region Between Two Curves
HW: p.418: 1-29 odds / 14
M4/20
– F4/24 / Vacation / Spring Vacation
13 / M4/27 / L6.1.2 / Area Of A Region Between Two Curves
HW: p.418: 53-65 odds, 64, 66 / 15
14 / T4/28 / L6.1.3 Lab / HW: p.418: 31-51 odds (GeoGebra or Graphing Calc.) / 16
15 T / W4/29 / Review
16 / R4/30 / Review
17PR / F5/1 / T6.1 / All lessons with homework due this quarter.
18 / M5/4 / L6.2.1 / Volume: The Disk Method
HW: p.428: 1-9 odds, 23, 29, 31; + Score HW (Due 5th) / 20
19 / T5/5 / L6.2.2 / HW: p.428: 11-21 odds, 33 / 21
20 / W5/6
ProgressReport / L6.2.3 / HW: p.429: 41-44, 45, 47 / 22
L6.3.1 / Volume: The Shell Method
HW: p.437: 1-9, 13-15 odds / 23
21 / R5/7 Sub / Homework / Work on homework in study groups.
22 / F5/8 / L6.3.2 / Volume: The Shell Method (Continued)
HW: p.437: 17-27 odds, 26 / 24
23 / M5/11 / Review
24 / T5/12 / Q6.3.2 / Quiz can cover all lessons with homework due since last test. It will contain only questions from text, posed as open response (show your work and/or explain), and requiring exact answers; each question will be worth 4 points. It will be open book. Review sheet will be 1 point.
25 Q / W5/13 ER:
HR, ½ p4, p5, ½ p6 / No Class
26 / R5/14 / Q6.3.2 / (Continued)
27 / F5/15 / Q6.3.2 / (Continued)
28 / M5/18 / Review
29 / T5/19
MCAS Math / p7 Exam
no p3 / This will be the Quarter 4 Exam for Seniors and Juniors. It will cover all lessons with homework assigned in Chapter 4. It will contain mostly multiple choice questions with a few short answer and/or open response questions. It will be closed book but you may use and must attach a two sided review sheet.
30 T / W5/20
MCAS Math / Makeups
no p3
31 / R5/21 / p3 Exam
32 / F5/22 / Makeups
M5/25 / Holiday / Memorial Day
33 / T5/26 / L5.1.1 / Natural Logarithm Function: Definition and Properties
HW: p.321: 4a,6a,8-18 evens / 35
34 / W5/27 / L5.1.2
/ HW: p.321: 20-40 evens, except 36
6 Project Tasks, and Review Volumes by Disk Method / 36
35 / R5/28 / L5.1.3 / Natural Logarithm Function: Derivatives
HW: p.321: 42-62 evens / 37
36 / F5/29 / L5.1.4
/ HW: p.321: 88-92 evens, 93-96, 105-106
Review Volumes by Shell Method / 38
37 / M6/1 / Review
38 / T6/2 / Q5.1 / Covers all lessons with homework due since Exam.
39 / W6/3
Graduation / Quiz Review
40 Q / R6/4
MCAS Science / L5.2 / Natural Logarithm Function: Integrals
HW: p.330: 1-33 e.o.o. [n=9] / 43
41 / F6/5
MCAS Science / Design Reviews / Poster Project Design Reviews (7 minutes each)
42 / M6/8 / L5.4.1 / Natural Exponential Function & Derivatives [Ex’s 1-3]
HW: p.347: (1-17, 37-45) odds [n=14] / 44
43 / T6/9 / L5.4.2 / Natural Exponential Function: Integrals [Ex’s 7-10]
HW: p.347: 87-97 odds [n=6] / 46
44 / W6/10 / Presentations / 3 Poster Project Presentations (15 Minutes Each)
45 E / R6/11 / Review
46 / F6/12 / p4 & p7 Exams / 1st Period: Test on all lessons with homework due since Exam.; 2nd Period: 3 Poster Project Presentations.
47 / M6/15 / p3 & p6 Exams
48 / T6/16 / p2 & p5 Exams
49 / W6/17 / p1 Exams
50 / R6/18
8am post grades / Math History / All four arithmetic calculations on numbers in scientific notation on counting board style abaci using pebbles.
51 / F6/19

I calculated the score I’m reporting for each homework assignment on the reverse as follows:

N = number of homework problems assigned.

M = number of those problems I personally and completely worked out using the methods in the examples in the book, or alternate methods presented in class. My solutions are NOT essentially copies of answers from the back of the book, nor copies of someone else's work.

Dividing M by N, I used the following table to determine the Max Score for that homework; then I deducted one point for every day it was late, not counting class absences listed as excused or non-truant on MyGradebook.com.

Minimum M / N / Max Score / Confirmed on ___/___/2009 by me, a student, by my:
0.5 / 4 / Signature: ______
0.4 / 3
0.3 / 2
0.2 / 1 / Printed Name: ______
0 / 0
L5.2 / The natural logarithmic function: integration
Use the Log Rule for integration to integrate a rational function. Integrate trigonometric functions.
L5.3 / Inverse functions
Verify that one function is the inverse function of the other function. Determine whether a function has an inverse function. Find the derivative of an inverse function.
L5.4 / exponential Functions: Differentiations of integrations
Develop properties of the natural exponential function. Differentiate natural exponential functions. Integrate natural exponential functions.
L5.5 / Bases other than e and applications
Define exponential functions that have bases other than e. Differentiate and integrate exponential functions that have bases other than e. Use exponential functions to model compound interest and exponential growth.
L5.6 / Differential equations: Growth and decay
Use separation of variables to solve a simple differential equation. Use exponential functions to model growth and decay in applied problems.
L5.7 / Differential Equations: Separation of variables
Use initial conditions to find particular solutions of differential equations. Recognize and solve differential equations that can be solved by separation of variables. Recognize and solve homogeneous differential equations. Use differential equations to model and solve an applied problem.
L5.8 / Inverse trigonometric functions; differentiation
Develop properties of the six trigonometric functions. Differentiate an inverse trigonometric function. Review of the basic differentiation formula for elementary function.
L5.9 / inverse trigonometric functions integration
Integrate functions completing the square to integrate a function. Use the method of completing the square to integrate a function. Review the basic formulas involving elementary functions.