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From Karnataka Open Educational Resources
1,864 bytes removed ,  10:07, 28 June 2017
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[[File:32 squares.png|400px]]
 
[[File:32 squares.png|400px]]
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*Print 32 squares of this.
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<br>
*Distribute into 8 groups of 4 children each.
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*Each group will get 4 squares.
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*The value of 4 squares will be 4x100 = 400
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*Each group must cut the solid lines; 1 square will have 10 strips.  These are tens.  So each square has 10 “tens”  (They can either *cut, or work without cutting – up to the children)
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*Each one of those tens will have 10 ones.
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*Let the children make numbers and write them down
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*Ask them what is the largest number each group can make?  400 is the answer – but check if children understand this.
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'''II.  Abstraction from here (1 period)'''<br>
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Now let us assume children have 9 such squares.<br>
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In each group, how many hundreds are possible ? – 9 <br>
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In each group, how many tens are there ? – 9 x 10 = 90<br>
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In each group, how many tens are there ? – 90 x 10 = 900<br>
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'''1-9 ones are possible; 10 ones means one ten.  Ten ones is the same as one ten'''<br>
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'''1-9 tens are possible; 10 tens means one hundred. Ten tens is the same as one hundred'''.<br>
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'''What happens when we have 10 hundreds? What is it the same as?'''<br>
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'''What is the importance of ten?  We count in groups of tens'''<br>
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9+1= 10 = 10 x 1 <br>
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99 + 1 = 100 = 10 x 10 <br>
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999 + 1 = 1000 = 10 x 100 <br>
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'''Greatest 1-digit number + 1 = Smallest 2-digit number''' <br>
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'''Greatest 2-digit number + 1 = Smallest 3-digit number''' <br>
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'''Greatest 3-digit number + 1 = Smallest 4-digit number''' <br>
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'''Following the pattern, we can expect that, on adding 1 to the greatest 4-digit number''' <br>
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'''(9999 – nine thousand nine hundred and ninety nine) we get the smallest 5-digit number''' <br>
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'''(9999 + 1 = 10,000 or ten thousand). Further we can expect that 10 x 1000 = 10,000 i.e.''' <br>
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'''9999 + 1 = 10,000 = 10 x 1000.'''  <br>
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'''Do this only when children are confident – this is for advanced students'''<br>
      
'''Write on the board like this:'''<br>
 
'''Write on the board like this:'''<br>