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==Concept #1 Algebraic thinking - Abstraction==
 
==Concept #1 Algebraic thinking - Abstraction==
 
===Learning objectives===
 
===Learning objectives===
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#To make meaning from patterns
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#Able to extend patterns
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#Able to state observed pattern in generalized terms
 
===Notes for teachers===
 
===Notes for teachers===
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Abstraction is generalizing the thinking.  So here will focus on activities to build skills of generalization. 
 
===Activity No # ===
 
===Activity No # ===
 
{| style="height:10px; float:right; align:center;"
 
{| style="height:10px; float:right; align:center;"
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''[http://www.karnatakaeducation.org.in/?q=node/305 Click to Comment]''</div>
 
''[http://www.karnatakaeducation.org.in/?q=node/305 Click to Comment]''</div>
 
|}
 
|}
*Estimated Time
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*Estimated Time - 15 minutes
 
*Materials/ Resources needed
 
*Materials/ Resources needed
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Open space, match sticks, blackboard
 
*Prerequisites/Instructions, if any
 
*Prerequisites/Instructions, if any
 
*Multimedia resources
 
*Multimedia resources
 
*Website interactives/ links/ / Geogebra Applets
 
*Website interactives/ links/ / Geogebra Applets
 
*Process/ Developmental Questions
 
*Process/ Developmental Questions
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Ask children to make the letter "Z" from sticks.  Each group to make as many Z as possible within 5 minutes. 
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'''Discussion questions'''
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#How many sticks were needed for 1 "Z"?
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#How many sticks were needed for 2 "Z"?
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#....
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#How many sticks were needed for n "Z"?
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#Children have you noticed any relationship between the number of "Z"s formed and the number of sticks used to form the letter "Z"?
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Outcome: 3n sticks are required to form "Z" n-times. Children observe the variation in number of sticks when number of "z"s is increased /decreased.
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The discussion has ended up with children generalizing the pattern they observed.
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#The number of matchstick depended on what?
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Outcome: The number of matchstick is a variable and will depend on number of "Z"
 
*Evaluation
 
*Evaluation
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#Ask children to make matchstick patterns for other letters, like "F", "A", "W"
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#Make patterns of 1Z, 2Z, 3Z, 4Z and ask children to generalize patterns
 
*Question Corner
 
*Question Corner
  
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