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Subject:
Basic principal behind equivalent fractions....
Category: Reference, Education and News > General Reference Asked by: casublett-ga List Price: $10.00 |
Posted:
23 Apr 2005 22:48 PDT
Expires: 23 May 2005 22:48 PDT Question ID: 513392 |
I'm an individual that learns by understanding the concept or reasoning behind what ever is presented. Therefore math was always an issue for me. I could regurgitate the rules and apply formulas, but I never 'got' it, if you know what I mean. So my question is about fractions... Why do equivalent fractions show themselves to be such when you multiply the denominator by the numerator of each other?? (2/3 is equivalent to 40/60) What is the core Principal that shows this to be true?? What is the reason behind this fractional truth?? Things only become real to me once I UNDERSTAND the principal of things.. and for me at least, math was never taught as reason.. always as rules... Kinda like Dad saying "Because I said so..." Never sunk in... I need the truth behind the rule. |
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There is no answer at this time. |
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Subject:
Re: Basic principal behind equivalent fractions....
From: bozo99-ga on 25 Apr 2005 19:55 PDT |
Any (non-zero) number divided by itself is exactly 1 . So for example 20/20 is 1 . If you take 2/3 * 20/20 it is still 2/3 so 2/3 = (2/3) * (20/20) = (2*20)/(3*20) = 40/60 Much algebra consists of rewriting the same value in a way that will turn out more convenient. Multiplying parts of fractions by each other is sometimes required for addition. 1/3 + 1/4 can be expressed as a number of twelths if you multiply both (by 1 to keep the values unchanged). 4/12 + 3/12 = 7/12 . |
Subject:
Re: Basic principal behind equivalent fractions....
From: casublett-ga on 26 Apr 2005 18:12 PDT |
Thank you!! Finally, a simple reason why equivalent fractions are equivalent. Any idea where I can go to get more basic principlas for early math?? I have similar questions from that general area of math... Fractions, percents and decimals. Thank you again for the answer! |
Subject:
Re: Basic principal behind equivalent fractions....
From: casublett-ga on 26 Apr 2005 18:54 PDT |
Ok, another rule I don't get.... Why do you move the decimal 2 places to the right when changing a decimal to a percent... And the reverse also?? Why when changing back? |
Subject:
Re: Basic principal behind equivalent fractions....
From: tardkitten-ga on 03 May 2005 21:08 PDT |
When expressed as a fraction, percents must have a denominator of 100. Moving the decimal point two places is a shortcut to the long version of conversion between decimals and fractions. Moving two decimal places to the right is the shortcut to multiplying by 100 and moving two decimal places to the left is the shortcut to dividing by 100. So you have 56% When expressed as a fraction, it becomes 56/100 Then to express that fraction as a decimal: 56 divided by 100 = .56 The shortcut would be to see 56 as 56.00 and then move the decimal point two places to the left to get .56 Then to turn it back into a fraction... You have .56 * 100 = 56 The basic rule for moving decimal points is that when you multiply or divide by any power of 10 (meaning any number where 1 is the first digit and is followed by various amounts of zeros), you simply move the decimal point in the required direction the same number of places as there are zeros. Examples: .56 * 100000 = 56000 5.6 divided by 10000 = .00056 |
Subject:
Re: Basic principal behind equivalent fractions....
From: livioflores-ga on 03 May 2005 21:38 PDT |
Mathematically 2/3 is equivalent to 4/6, but they are not the same thing, the first expression tells you that you have 2 parts of a 3-parts-divided object and the second says that you have 4 parts of a 6-parts-divided object. The denominator is giving you information that you do not miss in real life problems. |
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