Archive for September, 2008

Friday, September 25, 2008

Sunday, September 28th, 2008

The post is a word document. Just click on the link to open.
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Today we went over the homework, started looking at continuity, and took a quiz.
We went over the multiple-choice homework, specifically problems 3, 4, and 5 on the multiple-choice homework.
3. Remember that a negative exponent will become positive when it and its base are [...]

Class Notes 16 September 2008

Friday, September 26th, 2008

*disclaimer: these notes are unfortunately belated due to login issues and personal computer problems. my apologies.
In class we went over the previous quiz and homework. We then focused on three main questions:
1) When do you use the trapezoidal rule?
2) What is a definite integral?
3) What exactly is the trapezoidal rule?
The trapezoidal rule is used to [...]

September 10, 2008

Thursday, September 25th, 2008

Blog Notes:
Review of homework:
Derivative is the instantaneous rate of change. Geometrically represents the slope of the tangent line.
Limit: (technical definition)
L is the limit of f(x) as x approaches c
If and only if
L is the number you can keep f(x) arbitrarily close to just by keeping X close enough to C, but not equal to C.
Basically, [...]

Class Notes: Monday, September 22, 2008

Monday, September 22nd, 2008

More Work With Limits:
We reviewed and answered Concepts Problems on pg. 35:
    ”The derivative of f(x) is equal to, which is the average rate of change and, therefore, the slope of the secant line.”
      - To solve for the instantaneous rate of change (derivative) using the equation above you must:
          1.  find the [...]

Class Notes September 18, 2008 – Eliza DiMarco

Sunday, September 21st, 2008

Definition of a Limit: L is the limit of f(x) as x approaches c, if and only if, for any positive number epsilon, no matter how small, there is a positive number delta such that if x is within delta units of c (but not equal to c), then f(x) is within epsilon units of [...]

Class Notes of September 12, 2008 – Andrew Totta

Wednesday, September 17th, 2008

Integrals:
Trapezoids
Definition = geometric shape a total of four sides, at least two of the sides must be parallel
 
Find The Area of a Trapezoid:
Equation = (Trapezoid Area) http://math.about.com/library/blmeasurement.htm
 
-Use this site as reference to b1, b2, and height: 
http://illuminations.nctm.org/Lessons/AreaForms/Trapezoid3.jpg
 
Why Are Trapezoids Important?:
-One can use trapezoids to determine a fairly accurate definite integral.
(definite integral = space underneath function line or curve that [...]

9/8/08

Monday, September 8th, 2008

Test

9-8-08

Monday, September 8th, 2008

Test

hello

Monday, September 8th, 2008

hello

9/8/2008

Monday, September 8th, 2008

hey hey hey!!!!!!