This. The actual discussion here is being treated as two different expressions: (48/2)(9+3) and 48/(2(9+3)).The Unworthy Gentleman said:There is no real answer because it's been written in a purposefully retarded way with no clarification.
Well, if I were writing out an equation such as that, there's no way in hell I'd put in on one line, because that would make it unnecessarily complicated. And if I did have to do it on one line, I'd bracket everything to avoid this sort of pointless confusion.Bearjing said:No it doesn't, or else that would make writing out very long equations even more complicated.Outright Villainy said:Wasn't the whole question about the divsion sign? / would imply everything past that is below the line, so to speak.
In this case, I'll say the answer is 2.
Look at it like this if the other way confuses you.
48*.5*(9+3)
No, it can't be treated as 48/(2(9+3)) because that isn't the problem. You can't just add parenthesis and say is ambiguous. As it stands, it is extremely easy to solve so long as you understand the order of operations.Heart of Darkness said:This. The actual discussion here is being treated as two different expressions: (48/2)(9+3) and 48/(2(9+3)).The Unworthy Gentleman said:There is no real answer because it's been written in a purposefully retarded way with no clarification.
For the sake of argument, let's simplify (9+3) to (12) and set 2 equal to the variable a (a = 2). Now we have the expression 48/a(12). So how do you simplify it? As 4/a (= 48/(12a)), or as 576/a (= (48*12)/a)? Without explicit separation and grouping of the terms, the question just simply becomes stupidly ambiguous.
They are. A / means the same thing as a horizontal line. It just isn't as clear.bob1052 said:Small issue in that they aren't grouped in the original equation.squidtm said:The only difference is that the horizontal line is more clearly a grouping symbol.
I understand order of operations, but it doesn't make the question suddenly less ambiguous. Expressions in math that follow the format of a(b+c) can be treated as (ab+ac), and this is where the hangup on this question lies.Thamous said:No, it can't be treated as 48/(2(9+3)) because that isn't the problem. You can't just add parenthesis and say is ambiguous. As it stands, it is extremely easy to solve so long as you understand the order of operations.Heart of Darkness said:This. The actual discussion here is being treated as two different expressions: (48/2)(9+3) and 48/(2(9+3)).The Unworthy Gentleman said:There is no real answer because it's been written in a purposefully retarded way with no clarification.
For the sake of argument, let's simplify (9+3) to (12) and set 2 equal to the variable a (a = 2). Now we have the expression 48/a(12). So how do you simplify it? As 4/a (= 48/(12a)), or as 576/a (= (48*12)/a)? Without explicit separation and grouping of the terms, the question just simply becomes stupidly ambiguous.
I honestly don't know how we can be debating what the answer is.
14/7(2)Heart of Darkness said:I understand order of operations, but it doesn't make the question suddenly less ambiguous. Expressions in math that follow the format of a(b+c) can be treated as (ab+ac), and this is where the hangup on this question lies.Thamous said:No, it can't be treated as 48/(2(9+3)) because that isn't the problem. You can't just add parenthesis and say is ambiguous. As it stands, it is extremely easy to solve so long as you understand the order of operations.Heart of Darkness said:This. The actual discussion here is being treated as two different expressions: (48/2)(9+3) and 48/(2(9+3)).The Unworthy Gentleman said:There is no real answer because it's been written in a purposefully retarded way with no clarification.
For the sake of argument, let's simplify (9+3) to (12) and set 2 equal to the variable a (a = 2). Now we have the expression 48/a(12). So how do you simplify it? As 4/a (= 48/(12a)), or as 576/a (= (48*12)/a)? Without explicit separation and grouping of the terms, the question just simply becomes stupidly ambiguous.
I honestly don't know how we can be debating what the answer is.
Out of curiosity, how would evaluate 14/7(a) when a = 2? As 4 or 1?
And then what happens when I rewrite the equation without the parentheses, as 14/7a? Still 4?Thamous said:14/7(2)Heart of Darkness said:I understand order of operations, but it doesn't make the question suddenly less ambiguous. Expressions in math that follow the format of a(b+c) can be treated as (ab+ac), and this is where the hangup on this question lies.Thamous said:No, it can't be treated as 48/(2(9+3)) because that isn't the problem. You can't just add parenthesis and say is ambiguous. As it stands, it is extremely easy to solve so long as you understand the order of operations.Heart of Darkness said:This. The actual discussion here is being treated as two different expressions: (48/2)(9+3) and 48/(2(9+3)).The Unworthy Gentleman said:There is no real answer because it's been written in a purposefully retarded way with no clarification.
For the sake of argument, let's simplify (9+3) to (12) and set 2 equal to the variable a (a = 2). Now we have the expression 48/a(12). So how do you simplify it? As 4/a (= 48/(12a)), or as 576/a (= (48*12)/a)? Without explicit separation and grouping of the terms, the question just simply becomes stupidly ambiguous.
I honestly don't know how we can be debating what the answer is.
Out of curiosity, how would evaluate 14/7(a) when a = 2? As 4 or 1?
14/7*2
2*2
4
Multiplication and division have equal priority so its done from left to right. There is no operation within the parenthesis so it serves no real purpose.
Yes.Heart of Darkness said:And then what happens when I rewrite the equation without the parentheses, as 14/7a? Still 4?Thamous said:14/7(2)Heart of Darkness said:I understand order of operations, but it doesn't make the question suddenly less ambiguous. Expressions in math that follow the format of a(b+c) can be treated as (ab+ac), and this is where the hangup on this question lies.Thamous said:No, it can't be treated as 48/(2(9+3)) because that isn't the problem. You can't just add parenthesis and say is ambiguous. As it stands, it is extremely easy to solve so long as you understand the order of operations.Heart of Darkness said:This. The actual discussion here is being treated as two different expressions: (48/2)(9+3) and 48/(2(9+3)).The Unworthy Gentleman said:There is no real answer because it's been written in a purposefully retarded way with no clarification.
For the sake of argument, let's simplify (9+3) to (12) and set 2 equal to the variable a (a = 2). Now we have the expression 48/a(12). So how do you simplify it? As 4/a (= 48/(12a)), or as 576/a (= (48*12)/a)? Without explicit separation and grouping of the terms, the question just simply becomes stupidly ambiguous.
I honestly don't know how we can be debating what the answer is.
Out of curiosity, how would evaluate 14/7(a) when a = 2? As 4 or 1?
14/7*2
2*2
4
Multiplication and division have equal priority so its done from left to right. There is no operation within the parenthesis so it serves no real purpose.
googleit6 said:BEDMAS: Brackets, exponents, division, multiplication, addition, subtraction.
Brackets first makes it 48/2(12)
Next, division. 48/2 = 24
24(12)= 288
That's just my two cents though. I'm sure I made a mistake in there somewhere.
I learned three of them over my time in school BOMDAS, BIMDAS & BIRDMAS they stood for: Brackets Of/Indexes Multiplacation Division Addition Subtraction, and BIRDMAS stood for Brackets Indexes Routes Division Multiplacation Addition Subtraction as for the equation the answer is 288Woodsey said:Its 288.
Do it in order of BODMAS.
Brackets Order Division Multiplication Addition Subtraction.
There's different variations, the most important thing is that brackets go first.Thundero13 said:googleit6 said:BEDMAS: Brackets, exponents, division, multiplication, addition, subtraction.
Brackets first makes it 48/2(12)
Next, division. 48/2 = 24
24(12)= 288
That's just my two cents though. I'm sure I made a mistake in there somewhere.I learned three of them over my time in school BOMDAS, BIMDAS & BIRDMAS they stood for: Brackets Of/Indexes Multiplacation Division Addition Subtraction, and BIRDMAS stood for Brackets Indexes Routes Division Multiplacation Addition Subtraction as for the equation the answer is 288Woodsey said:Its 288.
Do it in order of BODMAS.
Brackets Order Division Multiplication Addition Subtraction.
It's Parentheses, Exponents, Multiplication&Division, Addition&Subtraction.Eumersian said:PEMDAS
Parentheses, Exponents, Multiplication, Division, Addition, Subtraction.
Yeah, I'm not good at math.Thunderios said:It's Parentheses, Exponents, Multiplication&Division, Addition&Subtraction.Eumersian said:PEMDAS
Parentheses, Exponents, Multiplication, Division, Addition, Subtraction.
The difference is that M&D (and A&D) belong together, you have to do them at the same time (then the order becomes from left to right).