Section 9-4/ Tessellations Work sheet and Notes
Section 9-5/ Dialations Work sheet and Notes
Chapter 9 Test or Project...
TAKS profiling
Wednesday, February 25, 2009
Friday, February 20, 2009
Monday, February 16, 2009
Geometry Week of 2-16-09
Section 9-1/ pg. 501,502/ #21- 32 all
Section 9-2/ pg.506/ #1-5 all
Quiz: Sections 9-1, 9-2
Section 9-6/ Vectors Work sheet and Notes
What is POINT SYMMETRY?
Point Symmetry is when every part has a matching part that is ...... the same distance from the central point ...... but in the opposite direction.It looks the same when viewed from opposite directions, such as left vs right, or if turned upside down.It is sometimes called Origin Symmetry.
EXAMPLES:
Section 9-2/ pg.506/ #1-5 all
Quiz: Sections 9-1, 9-2
Section 9-6/ Vectors Work sheet and Notes
What is POINT SYMMETRY?
Point Symmetry is when every part has a matching part that is ...... the same distance from the central point ...... but in the opposite direction.It looks the same when viewed from opposite directions, such as left vs right, or if turned upside down.It is sometimes called Origin Symmetry.
EXAMPLES:
Monday, February 9, 2009
AP Calculus Week of 2-9-09
Fundamental Theorem of Calculus:Sec.5-4/ Pg. 302-304/ 1- 20 all and 57- 59 all
Sec.5-3/ Pg. 291/ 31-36 all and 45-51 all
F.T.C. Packet Review packet
Chapter 5 Test Free Response Style: 2-16-09 or 2-17-09
Excellent LINKS for review:
http://archives.math.utk.edu/visual.calculus/4/ftc.10/index.html
http://www.youtube.com/watch?v=1-2eu_v6sr8
http://hotmath.com/help/bookindexes2/minicalcgt/index.html
Geometry Week of 2-9-09 Trigonometry is not easy- Study!!!!
Click here for a video example!
Sec.8-4 /pg.460/1- 8 all and 44-54 all
Sec.8-5 / Notes /Chapter 8 Review / Group work!
Sec.8-5 / Notes /Chapter 8 Review / Group work!
Chapter 8 Test. 2-11-09 or 2-12-09
Example:
A glider is flying above a field. The glider spots the field at a 9 angle of depression. The glider is flying at an altitude of 100 m. How many kilometers is the glider from the point 100 m above the field?
Hint: Choose a variable for the horizontal distance of the glider from the point above the field.
Choose a variable for the horizontal distance of the glider from the point directly above the field.
Let x = the horizontal distance of the glider from the point 100 m above the field.
A glider is flying above a field. The glider spots the field at a 9 angle of depression. The glider is flying at an altitude of 100 m. How many kilometers is the glider from the point 100 m above the field?
Hint: Choose a variable for the horizontal distance of the glider from the point above the field.
Choose a variable for the horizontal distance of the glider from the point directly above the field.
Let x = the horizontal distance of the glider from the point 100 m above the field.
Monday, February 2, 2009
AP Calculus-week of 2-2-09
Assigned:1-29-09 Sec. 5-3/pg.290,291/ 1-26 All/Due:2-2-09 and collected!
2-2-09 Notes, Recap, Review/ Take Home Test/Due:2-4-09
Take home test has perfect examples for the in class timed test!!!!
2-4-09 Timed test; No Calculator: 10 questions, 20 minutes. Calculator: 5 questions, 15 minutes
Area under a Curve
The area between the graph of y = f(x) and the x-axis is given by the definite integral below. This formula gives a positive result for a graph above the x-axis, and a negative result for a graph below the x-axis.
Note: If the graph of y = f(x) is partly above and partly below the x-axis, the formula given below generates the net area. That is, the area above the axis minus the area below the axis.
Formula:
Example 1:
Find the area between y = 7 – x2 and the x-axis between the values x = –1 and x = 2.
2-2-09 Notes, Recap, Review/ Take Home Test/Due:2-4-09
Take home test has perfect examples for the in class timed test!!!!
2-4-09 Timed test; No Calculator: 10 questions, 20 minutes. Calculator: 5 questions, 15 minutes
Area under a Curve
The area between the graph of y = f(x) and the x-axis is given by the definite integral below. This formula gives a positive result for a graph above the x-axis, and a negative result for a graph below the x-axis.
Note: If the graph of y = f(x) is partly above and partly below the x-axis, the formula given below generates the net area. That is, the area above the axis minus the area below the axis.
Formula:
Example 1:
Find the area between y = 7 – x2 and the x-axis between the values x = –1 and x = 2.
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