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Re: If a, b, c, and d are different positive odd numbers, what is the medi [#permalink]
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27 Mar 2017, 22:16
given that all numbers are different odd numbers STE 1 : sum of numbers is equal to 16 : when considering different odd number, only 1,3,5,7 sum up to 16. Median 4 : sufficient STE 2 : product of 3 numbers equal to 15. Factorize 15 to its prime factors to get 1,3,5. since it has been given that all numbers are different odd numbers next number should be greater than 5 : sufficient
Re: If a, b, c, and d are different positive odd numbers, what is the medi [#permalink]
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24 Aug 2017, 20:40
warriorguy wrote:
I got this correct but have a doubt in interpreting statement (2).
The product of the 3 numbers of a, b, c, and d is 15
The product of the 3 numbers of a, b, c, i.e. a * b * c = lets say x ANDD is 15.
How can product of x * D be 15 if all are different positive odd numbers.
This has to do with the wording in the question, i think the question means that 3 numbers in the set (a, b, c, d) multiply together give 15 instead of a x b x c x d = 15.
Re: If a, b, c, and d are different positive odd numbers, what is the medi [#permalink]
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10 Sep 2017, 06:54
NamVu1990 wrote:
warriorguy wrote:
I got this correct but have a doubt in interpreting statement (2).
The product of the 3 numbers of a, b, c, and d is 15
The product of the 3 numbers of a, b, c, i.e. a * b * c = lets say x ANDD is 15.
How can product of x * D be 15 if all are different positive odd numbers.
This has to do with the wording in the question, i think the question means that 3 numbers in the set (a, b, c, d) multiply together give 15 instead of a x b x c x d = 15.
The second statement is not clear. Maybe, it means that a * b * c = d = 15? It is true for a = 1, b = 3, c = 5 and d = 15
gmatclubot
Re: If a, b, c, and d are different positive odd numbers, what is the medi
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10 Sep 2017, 06:54
close
59% (01:07) correct 
