Talk:Least common multiple/Student Level: Difference between revisions
imported>Michael Hardy |
imported>David Martin (A suggestion) |
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: Simplicity of arithmetic in problems of this sort is not the only reason to cancel before multiplying. I stopped short of prescribing euthanasia for those who continue to miss this point in doing routine sorts of algebra. I'm inclined to expand on the evils of multiplying before cancelling. More later.... [[User:Michael Hardy|Michael Hardy]] 21:06, 14 May 2007 (CDT) | : Simplicity of arithmetic in problems of this sort is not the only reason to cancel before multiplying. I stopped short of prescribing euthanasia for those who continue to miss this point in doing routine sorts of algebra. I'm inclined to expand on the evils of multiplying before cancelling. More later.... [[User:Michael Hardy|Michael Hardy]] 21:06, 14 May 2007 (CDT) | ||
== A suggestion == | |||
As a high school math teacher, I have to teach this concept all the time. My first suggestion would be to use smaller numbers in the example for the prime factorization method. It's hard to comprehend with such large numbers and so many prime factors. Maybe use 4 and 18. Then, offer a second example using larger numbers. This makes it much more accessible to the common reader. | |||
Also, format the prime factors like so: | |||
:<math>{04} = {2} \times {2}</math> | |||
:<math>{18} = {2} \times</math>______<math> {3} \times {3}</math> | |||
<math> = {2} \times {2} \times {3}\times {3} = {36}</math> | |||
Then you just have to bring down one of each factor per column. Is this too teacherish for the an article entry? |
Revision as of 12:14, 15 May 2007
Excellent article in progress! Anyone have any comments to make? I wouldn't be surprised if this goes up for approval quickly. - Greg Martin 23:54, 13 May 2007 (CDT)
- Thank you.
- I think more should be added before approval. Maybe some stuff about polynomials, some more applications, some things about somewhat abstract number theory... Michael Hardy 13:43, 14 May 2007 (CDT)
Workgroup category or categories | Mathematics Workgroup [Editors asked to check categories] |
Article status | Developed article: complete or nearly so |
Underlinked article? | Yes |
Basic cleanup done? | Yes |
Checklist last edited by | David Martin 18:13, 14 May 2007 (CDT) |
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Cancelling before multiplying
Nice, easy-to-read article.
Where it says "Note: Always cancel before multiplying." I would suggest something gentler such as "Note: The arithmetic is simpler if you cancel before multiplying," since if you multiply first and then cancel you will still get the right answer. --Catherine Woodgold 20:35, 14 May 2007 (CDT)
- Simplicity of arithmetic in problems of this sort is not the only reason to cancel before multiplying. I stopped short of prescribing euthanasia for those who continue to miss this point in doing routine sorts of algebra. I'm inclined to expand on the evils of multiplying before cancelling. More later.... Michael Hardy 21:06, 14 May 2007 (CDT)
A suggestion
As a high school math teacher, I have to teach this concept all the time. My first suggestion would be to use smaller numbers in the example for the prime factorization method. It's hard to comprehend with such large numbers and so many prime factors. Maybe use 4 and 18. Then, offer a second example using larger numbers. This makes it much more accessible to the common reader.
Also, format the prime factors like so:
- ______
Then you just have to bring down one of each factor per column. Is this too teacherish for the an article entry?
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