Taneeshia W.

asked • 08/27/16

VIRAL EQUATION PLEASE SOLVE

So, there is a viral equation going around and everyone is arguing about who is right on Facebook. This is the funniest thing. There are two answers: 6 and 24. Please, solve the equation below! 
 
60÷5(7-5)
 
we have a lot of people saying 6. However I think if the equation was:
 
60÷[5(7-5)] then it would equal to 6
60÷[5(2)]
60÷10
=6
 
But it is not! So wouldn't the answer to 60÷5(7-5) be 24?
60÷5(7-5)
60÷5×2
12×2
24
 
Please, I need a Math Teacher LOL. HELP SOLVE THIS ARGUMENT
 
 

4 Answers By Expert Tutors

By:

David W. answered • 08/27/16

Tutor
4.7 (90)

Experienced Prof

Mark M.

Note that in the "wrong" solution, additional grouping symbols - [ ] - were added. According to that grouping the simplification of 6 is correct.
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08/27/16

Matt H. answered • 08/27/16

Tutor
5.0 (335)

What are these letters doing in my equations? Here comes algebra!

Arthur D.

tutor
Doing the distributing first would be multiplying before dividing and division precedes multiplication.
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08/27/16

Amber C.

No, the answer is 24. If you follow PEMDAS, multiplication is infront of division. But when there is only multiplication and division in an expression, you have to solve from left to right. So 60/5 is 12, times 2 (7-5) is 24. learn math boi
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07/27/18

Philip P. answered • 08/27/16

Tutor
5.0 (478)

Affordable, Experienced, and Patient Algebra Tutor

Mark M.

60 ÷ 5(7 - 2) is unambiguous. Dissecting it using fraction notation only obfuscates the problem.
The Order of Operations make the process correct.
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08/27/16

Philip P.

If it were so unambiguous, Mark, we would not have "viral problems" on the internet that continuously confuse students.  As written, the problem is intended to confuse.  Personally, I would never write the equation as 6÷5(7-2).  I would write it as (60÷5)(7-2).  That equation would never go viral.  I just consider it good practice to use parentheses to remove any possible confusion or misinterpretation, and that's what we should teach.  Just my opinion.
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08/27/16

Arturo O.

 
This type of problem shows that it is better to use parentheses, even if there are rules concerning grouping and order of operations.  Use of parenthesis would make this problem unambiguous.
 
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08/27/16

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