Jay520 said:
But you can implement properties anytime without disturbing the solution, right? |
What do you mean?
Jay520 said:
But you can implement properties anytime without disturbing the solution, right? |
What do you mean?
Boutros said:
What do you mean? |
Jay520 said:
http://www.purplemath.com/modules/numbprop.htm |
There's a greater order than needs to be respected in the case of this equation.
It's because you're not reading the equation correctly.
You're reading it like this 48 / (2(3+9)) as if the denominator is 2(3+9).
But the truth is that it is (48/2)*(3+9).
| Cobretti2 said:
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That is a well known bug in cheap calculators (that apparently still exists today). They do not correctly resolve the missing * in 2(3+9) leading to the false result 2.
>48 / 2(3 + 9)
*>48 / (6 +18) - You could distribute the 2 here.
>48 / 24
*This is the fault these calculators make, essentially. Breaking the left to right evaluation with a distribution step.
the equation is broken anyway. I still stand by the 2.
I say the equation has two terms.
Term 1 = 48
Term 2 = 2(9+3).
The equation = Term 1 / Term 2
You can't just take a piece if term two (the 2) without using all of term two. ( the 9+3 )
| Jay520 said: the equation is broken anyway. I still stand by the 2. I say the equation has two terms. Term 1 = 48 Term 2 = 2(9+3). The equation = Term 1 / Term 2 You can't just take a piece if term two (the 2) without using all of term two. ( the 9+3 ) |
But 2(9+3) is two terms...
Boutros said:
Look at my post above. |
If you are going to use the distributive property then you would first have to rectify the division prior to distributing:
48/2 (3+9)
24(3)+24(9) = 288
Boutros said:
But 2(9+3) is two terms... |
| Jay520 said: the equation is broken anyway. I still stand by the 2. I say the equation has two terms. Term 1 = 48 Term 2 = 2(9+3). The equation = Term 1 / Term 2 You can't just take a piece if term two (the 2) without using all of term two. ( the 9+3 ) |
If the equation were a two term equation it would be written as such:
48/(2(9+3))
The fact of the matter is that it actually is:
(48/2)(9+3)