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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
(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.
http://school.discovery.com/
http://www.nea.org/
http://www.wcom.com/
http://dewey.chs.chico.k12.
Free Stuff http://www.nea.org/
State/National Math
Calif. Dept. of Ed. Standards, Assessment, Ed. Reference. Calculator Reference Site
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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. They will add a section to their Journals that allows them to group problems together with similar problems and methods together with similar methods. They will add new problems or methods as these are encountered and write a statement indicating why the problems or methods are similar. Students will share the ideas in their Journals on a regular basis with others in the classroom. "Who has a different example?" will help encourage all responses to be shared. Students will respond to the following questions in their Journals: |
Previously Published Data After solving all four of the problems below, review each one and indicate which problems are similar and why. Did you use the same method for more than one problem? If so, explain what method and for which problems. 1.) Dot Connecting: Draw a circle. Place ten dots on the circle. If you drew lines connecting every dot to every other dot, how many lines would you draw? With just one dot, there would be zero lines. With two dots, you could draw one line. How many lines would you draw for three dots? four? Make a chart. 2.) Paper Folding: Take a piece of notebook paper and fold it in half, and then in half again, and again, until you have made six folds. When you open it up, how many sections will there be? With one fold, you would have two sections. With two folds, you have four sections. Make a chart. Continue the folding. Look for a pattern. 3.) The Handshake Problem: Suppose everyone in the room were to shake hands with every other person in the room. How many handshakes would that be? If there were only one person in the room, there would be no handshakes. With two people, there would be one handshake. Make a chart and continue adding one person at a time to the handshakes. 4.) The Diagonal Problem: If you had a twelve sided polygon (a dodecagon), how many diagonals could you draw? Remember that diagonals connect the corners of shapes. A triangle has three sides and no diagonals. A quadrilateral has four sides and two diagonals. What about a pentagon? a hexagon? and so on? Make a chart. |