ChatterBank2 mins ago
Subtraction
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How do kids learn to subtract nowadays. Say take 600 - 426 = ?
When I was at school you added 10 to the top and one to the bottom (I still do today) but my granddaughter is having none of it. But cant remember how she was taught to do it. Just started senior school. Thanks.
When I was at school you added 10 to the top and one to the bottom (I still do today) but my granddaughter is having none of it. But cant remember how she was taught to do it. Just started senior school. Thanks.
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Aye. You need sometimes to use 1 from the column that represents digits 10 larger than the column you are presently working out, in order calculate that volumn's answer.
So you use, for example, 10×1 for now, and when you do the next column you have to subtract an extra 1×10 to cover (because you already used it in the last column).
So you use, for example, 10×1 for now, and when you do the next column you have to subtract an extra 1×10 to cover (because you already used it in the last column).
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The formal written method of borrowing ten seems unwieldy to me as we wouldn't do it that way in our heads if working out change from £6 if we spend £4.26.
600-400= 200. Then take 26 and you get 174. For those who don't feel comfortable subtracting the 26 then they can do it in two steps: subtract 20 then 6.
Some teachers will do it this way encouraging pupils to draw a number line
600-400= 200. Then take 26 and you get 174. For those who don't feel comfortable subtracting the 26 then they can do it in two steps: subtract 20 then 6.
Some teachers will do it this way encouraging pupils to draw a number line
The 'old-fashioned' way of teaching subtraction was by 'equal addition'. By adding 10 (in the units column) and one (in the tens column) you were effectively changing the sum to one where both the numbers were ten bigger than you started with.
The 'new' way of doing it is by 'decomposition', whereby the numbers in the sum remain the same but are simply written differently. Consider, for example, the sum 62 - 35. In order to accomplish the calculation, 'six tens and two units' is rewritten as 'five tens and twelve units'. i.e. Ten is added to the units column and one is subtracted from the tens column. (Meanwhile the other number, 35, remains totally unchanged).
In the example you've chosen though (600 - 426) there's a bit of complication because when you add ten to the units column (of the number 600), to change it from '0' to '10', you can't knock one off the tens column (since it's already zero). Instead you need to look at the next digit to the left and realise that six hundreds is the same as sixty tens. So you then knock one off the 60 to change it to 59 tens.
Written out:
http:// oi66.ti nypic.c om/s3er zk.jpg
It's not really a 'new' method though. I was brought up on 'equal addition' but I first encountered 'decomposition' on my first teaching practice in 1972!
The 'new' way of doing it is by 'decomposition', whereby the numbers in the sum remain the same but are simply written differently. Consider, for example, the sum 62 - 35. In order to accomplish the calculation, 'six tens and two units' is rewritten as 'five tens and twelve units'. i.e. Ten is added to the units column and one is subtracted from the tens column. (Meanwhile the other number, 35, remains totally unchanged).
In the example you've chosen though (600 - 426) there's a bit of complication because when you add ten to the units column (of the number 600), to change it from '0' to '10', you can't knock one off the tens column (since it's already zero). Instead you need to look at the next digit to the left and realise that six hundreds is the same as sixty tens. So you then knock one off the 60 to change it to 59 tens.
Written out:
http://
It's not really a 'new' method though. I was brought up on 'equal addition' but I first encountered 'decomposition' on my first teaching practice in 1972!
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