LOL it is so great to be right when almost everyone else is wrong
It is in that / sign... where the fuck does the sign say that it extends over the (9+3) ???
Are you a math/engineering/physics major?
If you want to specify whether division or multiplication comes first, you must use parenthesis especially when written on a single line with computer text. Otherwise you go in order from left to right, like you read text left to right. 200/10*5 = 100 not 4. 200/(10*5)=4. And 200*10/5 = 400 not 4.
Are you a math/engineering/physics major?
If you want to specify whether division or multiplication comes first, you must use parenthesis especially when written on a single line with computer text. Otherwise you go in order from left to right, like you read text left to right. 200/10*5 = 100 not 4. 200/(10*5)=4. And 200*10/5 = 400 not 4.
Google is retarded? http://www.google.com/search?q=48/2...s=org.mozilla:en-US:official&client=firefox-a
LOL this is great
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The 86 is clearly smarter than the 85 !
blah blah blah blah
AB means and will always mean just one thing: A*B
The fatal flaw that is not being recognized is that all "expressions" MUST BE SIMPLIFIED!!!
Simple, order of operations guys... i think the problem here is the way you type the problem... 48/2(9+3)
1. Do parenthesis (9+3) = 11
2. Division, then Multiplication 48/2= 24 * (12) = 288
If you guys say = 2 then one would have to type problem like this..
48/(2(9+3)) then it would be 2.
Quote me any serious book that adds one more rule to the standard.
Parentheses
Exponents
DM Division and Multiplication
AS Addition and Subtraction
Should it be
Parentheses
Exponents
MD Multiplication and Division (but Multiplication first if there is no * sign)
AS Addition and Subtraction
???
AB means and will always mean just one thing: A*B
AB means A*B, but A(B) means (A*B).
The "2" in the original equation is not a value unto itself, it's just a quantity of (9+3). That's it. You don't divide 48 by 2, you divide it by two QUANTITIES of (9+3).
A/B(C+D) IS NOT EQUAL TO A/B*(C+D)
A(B+C) is "A quantities of the sum of B and C," not "A times the sum of B and C."
A is latched to (B+C) and has to be solved as ((A*B)+(A*C)). We can simplify (B+C) so we don't have to distribute the 2, but it still stands that it's 2(something), and not 2 as a separate integer times (something).
*edit*
I realize it sounds retarded to say that "two of x is not equal to two times x," because in that isolated instance they are most definitely equal. The problem is that "two of x" reacts completely different than "2 times x" when paired with equations like in the OP.