Geometry
Larson/Boswell/Stiff, 1995,
D.C. Heath and Company
Section References
1.4 Exploring Symmetry
1.5 Coordinate Geometry
and Noncoordinate
Geometry
Software
Tangible Math:
Mathematics Toolbox,
LOGAL Software, Inc.
1994
floppy mac/windows
Specific Textbook
Web Sites
http://www.glencoe.com/
sec/math/prealg/mathnet/
http://www.eduplace.com/
links/
http://www.eduplace.com/
http://www.hmco.com/
college/mathematics/
index.html
http://www.mcdougallittell
.com/
http://www.hmco.com/
http://www.SRA-4KIDS.com/
General Math
Reference Sites
http://www.learner.org/
sami/view-category.php3
?category=math
http://www.score.k12.ca.us/
http://henson.austin.apple
.com/edres/curric.shtml
http://school.discovery.com/
schrockguide/index.html
http://www.EDsOasis.org/
http://www.math.com/
http://www.nea.org/grants/
free.html
http://www.wcom.com/
marcopolo/
http://www.udel.edu/sine/
http://dewey.chs.chico.k12
.ca.us/math.html
Free Stuff
http://www.nea.org/
grants/free.html
State/National Math
Ed Organizations
http://www.nctm.org/
http://www.cde.ca.gov/
Calif. Dept. of Ed. Standards, Assessment, Ed. Reference.
Calculator Reference Site
http://www.ti.com/
calc/docs/calchome.html
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Previously Published
Data
1.) Students will review the x, y coordinate
system, graphing lines, slope and equations of lines.
2.) Students will reproduce the proof of the
distance of a line using the Pythagorean Theorem.
3.) Students will do numerous examples on graph
paper finding the midpoint of a line segment and generalizing about what
they are doing in each case.
4.) Students will use this generalization to
prove the theorem of the midpoint of the line segment.
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Previously Published
Data
1.) Students will solve problems involving
the distance between, and midpoint of, two points.
2.) Students will find the midpoint between
two cities and the distance between two cities on a map.
3.) Students will prove the distance formula
and the midpoint theorem.
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