Quote (Soad_84 @ May 4 2011 02:47pm)

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noob
and ur a 2007

Quote (Impaler @ May 4 2011 07:47pm)

nice one

Quote (Panic_Fails_at_Diablo @ May 4 2011 05:47pm)

They give different answers because they are different equations. The equation in the title can only be read as (6/2)*(1+2). If you were to interpret it as 6/(2*(1+2)) the answer would be 1, but that's not how you interpret it. The ÷ doesn't mean to turn it into a fraction. As I said above, you read a fraction like this:
(x+y)
------
(a+b)
This is why you solve the denominator and numerator separately before dividing. This is written separately, and therefore there's only one answer(9).

Quote (Soad_84 @ May 4 2011 02:48pm)

ik ik

Quote (Impaler @ May 4 2011 07:48pm)

ur a noob

Quote (GRATS @ May 4 2011 10:48pm)

learn order of operations

Quote (Soad_84 @ May 4 2011 11:47pm)

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noob
and ur a 2007

Quote (L4d @ May 4 2011 05:49pm)

I agree with your equation here, but this is not the original equation. Your adding your own parenthesis is and making the equation different.

Quote (Panic_Fails_at_Diablo @ May 4 2011 05:47pm)

They give different answers because they are different equations. The equation in the title can only be read as (6/2)*(1+2). If you were to interpret it as 6/(2*(1+2)) the answer would be 1, but that's not how you interpret it. The ÷ doesn't mean to turn it into a fraction. As I said above, you read a fraction like this:
(x+y)
------
(a+b)
This is why you solve the denominator and numerator separately before dividing. This is written separately, and therefore there's only one answer(9).
I didn't change it at all, I was inserting parentheses in the proper place to try to explain it better. That's not the actual equation, but that is how you solve for it.

Quote (Panic_Fails_at_Diablo @ May 4 2011 11:47pm)

They give different answers because they are different equations. The equation in the title can only be read as (6/2)*(1+2). If you were to interpret it as 6/(2*(1+2)) the answer would be 1, but that's not how you interpret it. The ÷ doesn't mean to turn it into a fraction. As I said above, you read a fraction like this:

(x+y)
------
(a+b)

This is why you solve the denominator and numerator separately before dividing. This is written separately, and therefore there's only one answer(9).



I didn't change it at all, I was inserting parentheses in the proper place to try to explain it better. That's not the actual equation, but that is how you solve for it.