Video to watch:
http://patrickjmt.com/the-trapezoid-rule-for-approximating-integrals/


Worksheet to complete:
Trap wksht

November 18

Watch this video and do the assignment listed at the end:
Definite integrals



When finished with that assignment, then watch this video and do the remainder of the assignment listed at the end of the video:
Using TI calc with integrals

Video for Oct 21-22

Click on the link below for the video:

Local Linearization

Assignment due Monday, September 23rd

Please answer the following for Monday:

For #1-3, estimate the slope of the tangent at x = 2 for the function using:

A.  a right-hand difference quotient with h= 0.1

B.  a left-hand difference quotient with h = 0.1

C.  a symmetric difference quotient with h = 0.05

D.  the exact value for the slope of the tangent at x = 2 by finding a limit as h--> 0 for:

      ( f(2 + h) - f(2) )/h

1.  y = x^2 - 6x

2.  y = x^4 - 8

3.  y =  1/(x - 4)

For #4-6, find an equation for the slope of the tangent at ANY x-value by taking a limit as h-->0 for:

       ( f(x + h) - f(x) ) /h

Then use this general formula to find the slope of the tangent at x = 0, 2, and 5.

4.  y = 2 - 4x^2

5.  y = 2x^3 - x^2

6.  y = sqrt(2x + 1)