![]() |
|
![]() |
|
|
|
|
|
SRA Math Explorations and Applications, Willoughby, 1999, SRA McGraw-Hill Section References Lesson 6
Lesson 28
Lesson 30
Lesson 33
Lesson 34
Lesson 35
Lesson 36
(CHECKPOINT) Lesson 37
Lesson 38
(CHECKPOINT) Lesson 40
Lesson 41
Lesson 42
Lesson 45
Lesson 46
Lesson 47
Lesson 50
Lesson 54
Lesson 67
Lesson 71
(CHECKPOINT) Lesson 74
Lesson 78
Lesson 79
Lesson 80
Lesson 81
Lesson 83
Lesson 84
Lesson 88
Lesson 90
Lesson 95 Conversions:
(CHECKPOINT) Lesson 96
Lesson 103
Lesson 104
Lesson 122
Lesson 123
Lesson 124
Lesson 126
Lesson 134
Lesson 135
Lesson 143
Lesson 148
Lesson 149
Specific Textbook
http://www.glencoe.com/
http://www.eduplace.com/
http://www.hmco.com/
http://www.mcdougallittell.
General Math
http://www.learner.org/
http://henson.austin.apple.
http://school.discovery.com/
http://www.nea.org/grants
http://www.wcom.com/
http://dewey.chs.chico.k12.ca.us/
Free Stuff
State/National Math
Calif. Dept. of Ed. Standards, Assessment, Ed. Reference. Calculator Reference Site
|
Previously Published Data 1.) Students keep a Mathematics Journal where they include strategies for solving different types of problems as well as ways to double-check solutions for accuracy. If their Journal is a loose leaf binder, and each entry is on a separate sheet of paper, then they can alphabetize or otherwise organize their Journal for easy and efficient access. Students can put examples in their Journals or problems best addressed by a particular strategy, likewise they can indicate on their work which strategies they used to reason mathematically. 2.) Students look at problems to find simpler, component parts and show those simpler parts in their work. They build models or draw pictures of problems and/ or solutions, and they relate new problems to familiar (types of) problems. Connections are made between new and familiar solution strategies. |
Previously Published Data 1.) Students use estimation before calculation to determine the reasonableness of their answer:
2.) Students can express problems and solutions in words, graphs, pictures, tables, etc. Show your understanding of the functional relationship of legs to a horse using a T-table, a graph, and a formula 3.) Students can identify problems where exact, rather than approximate, answers are important Write E for Exact or A for Approximate next to the following to show which kind of answer is better and explain why you chose it to be exact or approximate: __________ dose of medicine __________ money for a movie and popcorn __________ popsicle sticks to build a birdhouse __________ combination to a safe __________ shoe size __________ length of time to bake a cake
|