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Look at that picture, then look at the following video:


G+_George Kozi
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Look at that picture, then look at the following video:

 

Now, you may start being worried. And by the way, well done Bangalore!

(sorry the link did not work .... it's fixed now)

 

Originally shared by April Smiley

 

Uhmmmmm...

 

I don't even see how they did this.  My kid looked at this like what??? and he plays Academic Games.  

 

Dan Finkelstein Mercy Mensah Lamont Dozier, Jr. Diana Prince 

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Rick Moore No.  They arriving at the answer by going to the nearest 5, 10, etc. and then adding up the differences.  These quicker calculations are great, and most of the kids you would have called a "math whiz" in your class know how to do this sort of thing instinctively.  Having said that, the example here is horrible.  For starters, the example is not a difficult calculation.  If it were, it would make more sense to take this pattern:

 

32 is 2 more than 30

12 is 2 more than 10

30 and 10 differ by 20.  And the additional part of the two 2s cancel each other.  

 

If the second number were 14, the calculation wouldn't be as straight forward.  This is where the walk to a close easy number works best.  You would have a 2 and a 4 which subtract to 2, and you only have to take a half second to realize it should be subtracted.  As an alternative, you could take the 14 and say it differs from 15 by 1.  The  30-15 is 15 and the other parts you have to deal with are a 1 (15-14) and a 2 (32-30).  Since your calculation is short on both sides, they need to be added.  When you first think about it, it seems like more work.  When you learn to do it, it makes calculations in your head quite quick.

 

It looks like they are trying to get at something like this, but they are really messing it up and probably doing more harm than good.

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This entirely misrepresents the second method.  The correct use of 'counting up'  would be simply add twenty. I wonder how the child would approach 20,000 - 19,999? Also the image is clearly manipulative, a child able to form digits of even size and spacing  would be of an appropriate age/ability to draw on a variety of methods to solve any particular problem in the most efficient way.  They would also be expected to solve far harder problems than the example given here. For instance in the UK an average 10 year old (which the handwriting is indicative of)  may be expected to solve 203.64 -197.29 for instance

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I'm sure your probably right about the calculators Kenneth Smith, but I think it's wrong. Most public schools don't require you to test proficiency at building a fire using a flint, because matches were invented. To prevent the use of commonly available tools is absurd at best. I can buy a pocket calculator on any street corner for less than $2.

 

What's wrong with the picture of public education and government interference? Isn't it easier to ask what's not wrong?

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