Mathispower4u
Kahn Academy
PatrickJMT
Mathisevenmorepower4uthistime!
HW: p392 #1-9,13,14
Thursday, November 20, 2014
Sunday, September 7, 2014
Click on the link below for the video:
(if you take notes you can use them on Monday's quiz)
CONTINUOUS FUNCTIONS
(if you take notes you can use them on Monday's quiz)
CONTINUOUS FUNCTIONS
Thursday, August 28, 2014
First Review Assignment
Click on the link below for the review assignment:
(hint: the triangle in #10 should be marked as a right triangle)
Precalc Review #1
(hint: the triangle in #10 should be marked as a right triangle)
Precalc Review #1
Monday, November 25, 2013
Video to watch:
http://patrickjmt.com/the-trapezoid-rule-for-approximating-integrals/
Worksheet to complete:
Trap wksht
http://patrickjmt.com/the-trapezoid-rule-for-approximating-integrals/
Worksheet to complete:
Trap wksht
Monday, November 18, 2013
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
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
Tuesday, October 22, 2013
Wednesday, September 18, 2013
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)
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