Poll: What is the answer to 48/2(9+3)?

DefunctTheory

Not So Defunct Now
Mar 30, 2010
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Depends.

If it's fractional, typed jacked up, it looks like this.

48
---
2(9+3)

Which equals 2.

If how its typed is proper, then its 288.
 

dyre

New member
Mar 30, 2011
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It's easy to mistake the answer for 2, because people often assume that the / sign means a long, horizontal line with the numerator on top and denominator on bottom, since that's how you write it out casually.

As in
48
-----
2 (9+3)

But yeah, it's 288
 

Womplord

New member
Feb 14, 2010
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288.
I use BOMDAS
(brackets orders multiplication division addition subtraction)
and it has the word "BOMB" in it!
 

Ishadus

New member
Apr 3, 2010
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If the (9+3) was intended to also be in the denominator, it should have been written as:

48/(2(9+3))

As it is written, 48/2(9+3) , the answer should be 288 as the bracketed expression is a multiplier.

The disagreements stemming from this wouldn't be because the math is challenging, but because the way it is written is not ideal.
 

MMMowman

New member
Mar 9, 2009
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Microsoft's calculator says 288
My graphics calculator says 288
and I say it's 288
 

XzarTheMad

New member
Oct 10, 2008
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Theron Julius said:
It's nothing more than simple PEMDAS

48/2*(9+3)

You do what's in the parentheses first

48/2*12
No.

You multiply into the paranthesis, as such:
2*(9+3) = (2*9)+(2*3) = 18+6 = 24

Then you do whatever multiplication or division comes first. In this case it was 48/2

24*12
Dude, wat? You'd do that if the question was (42/2)*(9+3). You can't divide by a single number in the denominator and leave out the rest. Everything "above" the division and everything "below" the division.


I hope this is not an indication of American math. Honestly, I suck at math, and this just seems like elementary school stuff to me. Whatever PEMDAS is, this is a clear and easy matter of calculating it using your brain, not a standard formula.

48/2(9+3) = 48/(2*9)+(2*3) = 48/18+6 = 48/24 = 2

Anything else is incorrect.
 

SirDoom

New member
Sep 8, 2009
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TI-84 says....

288.

The graphing calculator doesn't lie.

Although personally, I think it's best just to compromise and go with 145. That way, everyone's happy.
 

Merkavar

New member
Aug 21, 2010
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i got 2

9+3*2=24
48/24

google changes the formula to look like this (48 / 2) * (9 + 3) = 288
 

mew4ever23

New member
Mar 21, 2008
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Kiroy said:
mew4ever23 said:
How is this problem blowing up other forums? It's simple order of operations or BEDMAS, as the mnemonic I was taught goes:

1. Brackets
2. Exponents
3. Division and Multiplication (Left to right, neither has priority)
4. Addition and Subraction (Left to right, neither has priority)

The answer, in steps:

48/2(9+3)
48/2*12
24*12
=288

(* = Multiplication)
Division is just multiplying by a reciprocal. It's the same thing, neither takes priority so it is in fact 288. I'm surprised by how many people think it's 2.
Reading some other posts I think I've discovered the source of the conflict: the fact that this question is very, very poorly written.

Some people (myself included) are taking it literally, seeing it as:

48 * (9+3)
2

With this layout, the answer is 288. However, the other side of the argument are perceiving the brackets as part of the denominator of 48/2. This is what they see:

___48__
2 * (9+3)

With this layout, the answer is 2.
 

KingArmery

New member
Feb 3, 2010
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I originally thought that it was 2 but, after thinking it through, by how it is worded it must be 288. For the answer to equal 2 it would need to be written as follows:

48/[2(9+3)]

Otherwise, following BEDMAS, you would add the numbers in brackets to get 12 and then work from left to right like so:

48/2 = 24
24*12 = 288

Therefore, the answer is 288.
 

subtlefuge

Lord Cromulent
May 21, 2010
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This is one of those rare times that I wish this forum was more like SA, so we could get a fabulous mod challenge.

Doesn't happen often, but sometimes.
 

SeaCalMaster

New member
Jun 2, 2008
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Protip: When someone writes 48/2, what they're saying is "Multiply 48 by the multiplicative inverse of 2." Therefore, the problem, as written, is equivalent to writing

48*(1/2)*(9+3).

This evaluates to 288.