MATH 1314.003--Spring, 2002

Tentative Schedule

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Week of
Monday
Wednesday

Assignments

Jan 14
Introduction/Appendix A
Linear Equations, SA 0-Solved

M: Section A.1--all odd problems,
W:1.1: 2-3,11-12,17-18,26-27,29-30,35-36,41-42,47-48,55-56,73-74.

Jan 21
MLK Holiday--No Class
(Review) Linear Models QA 0-Sample Work

M: no assignment
W: 1.2: 1-2,7-10,17-18,21-22,35,45,53,61,63,65,71-72,76-77; Write on "Which of the models in Section 1.2 is most relevant to me, and why."

Jan 28
Linear Inequalities
Graphing, SA 1-Solved

M: 1.6: 1-10,16-17,23-24,31,36,37,39,47-48,53-54,56,69
W: 2.1: 1-4,7-10,45-46; Write on "how to describe a linear graph."

Feb 4
Lines in the Plane
Linear Modeling, QA 1, Make-up for SA 1.

M: 2.4: 1-4,7-8,12-13,15-16,22-23,27-28, 36-37,43-44,53,57,73
W:2.5: 1,6-7,12-13,16,18-19,24-25,31-34,41-42,47; Write: How you will remember the relationship between the slope being positive, negative, zero or undefined and the direction of a line on a graph.

Feb 11
Quadratic Equations
Quadratic Functions, SA 2 - Solved

M: 1.3 (Yes, back to chapter 1): 23,11-12,19-20,24-25,29-30,35-36,51-58,63-64,72-73,75-76
W: 4.1: 1-8,9-12,17-20,33-34; Write: A careful, step-by-step description of HOW to solve 1.3,#73. Be sure to name the method used to solve the quadratic equation.

Feb 18
Quadratic Models
Review Quadratic Models, QA 2

4.1: 21-22, 37-38, 44-45, 49-50
1.4: 1-2, 11-12, 32-33, 57-58, 60-61
Write: A careful description of how to write a quadratic function in vertex form. Base it on your classnotes and Examples 2,3 on pages 21,218.

Feb 25
Polynomial Equations
Polynomial Functions, SA 3-solved

1.5: 1-2,7-10,61-62
4.2: 1-8,11-14,35-38,59-60
Write: A short summary (in your own words) of the Leading Coefficient Test (p 228). Also, show how it would apply to at least two different examples.

Mar 4
Rational Functions
Review Poly/Rationals, QA 3

1.7: 1-2, 11-12,15-16,45-48,53-54
4.4: 27-32 (see graphs in previous column), 32-33.42-43,49-50.
Write: A description of how a graph of a cubic function can help to explain the solution set to Example 2 on page 72.

Mar 11
Exponentials and their Properties
Applications of Exponents, SA 4-solved

A.3: 1-15 (odd), 21-37 (odd), 49,51
A.4: 21-27 (odd)
5.1: 1-9 (odd), 11-18, 29-30, 39,51,53

Mar 18
Spring Break
No Class

 

Mar 25
Exponential Functions
Review Exponentials, QA 4

No assignment made 

April 1
Inverse Functions
Logarithms, SA 5-solved

3.5: 1-6,11-12,21-26,49-50
5.2: 1-8,29-32.35-38,41-46
Writing: Describe how the graphs of f(x) = ln (x)+2 and g(x) = ln(x+2) will differ from the graph of h(x) = ln(x).

April 8
More on Logarithms
Review Logarithms, QA 5- solved

5.3: 3-6, 9-10,24-25,46-47, 75-76,91
5.4: 5-8,11-12,23-26,55-58,75
5.5: 21-22,27,29,33,39
Writing: Following Example 3 on p 342, there is a paragraph supposing there might be an error in the input in the example. Work through the problem with the actual ratio and describe your steps.

April 15
Systems of Equations
Row Operations, SA 6- solved

6.1: 1-4, 14-15
6.2: 3-18,21,22

April 22
Matrices and Systems of Equations
Review Systems, QA 6

6.3: 1-4,7,8,15,16,31,39
6.4: 1,2,12-15,21-24,47
7.1: 1-10,11,13-14,17-18,21-22,28,47-48

April 29
Algebra of Matrices
Review

7.2: 1-2,5-6,11-16,29-30
7.3: 1-2,15-16,20-21,37-40,61-62

May 6

Final Exam--2 to 4:30 PM