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For three consecutive odd integers, the product of seven a [#permalink]
22 Mar 2013, 00:03
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Difficulty:
75% (hard)
Question Stats:
58% (03:23) correct
42% (02:50) wrong based on 118 sessions
For three consecutive odd integers, the product of seven and the median of the integers is thirty-five greater than the sum of the other two integers. What is the average of Set A if Set A contains the original three consecutive odd integers as well as the products of those integers and 2?
Re: For three consecutive odd integers, the product of seven a [#permalink]
22 Mar 2013, 01:20
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This post received KUDOS
emmak wrote:
For three consecutive odd integers, the product of seven and the median of the integers e is thirty-five greater than the sum of the other two integers. What is the average of Set A if Set A contains the original three consecutive odd integers as well as the products of those integers and 2?
9.0
10.5
11.0
12.5
13.0
This questions indicates the poor quality of some of VERITAS questions
Let the three consecutive odd numbers be 2n-1, 2n+1, 2n+3
median is 2n+1
the product of seven and the median of the integers e is thirty-five greater than the sum of the other two integers
numbers are 5,7,9 the average of Set A if Set A contains the original three consecutive odd integers as well as the products of those integers and 2 Set will contain 5,7,9 and ,5*2, 7*2 and 9*2
Re: For three consecutive odd integers, the product of seven a [#permalink]
22 Mar 2013, 02:49
Expert's post
emmak wrote:
For three consecutive odd integers, the product of seven and the median of the integers is thirty-five greater than the sum of the other two integers. What is the average of Set A if Set A contains the original three consecutive odd integers as well as the products of those integers and 2?
A. 9.0 B. 10.5 C. 11.0 D. 12.5 E. 13.0
Set A={x-2, x, x+2}, where x is an odd integer.
The product of seven and the median of the integers is thirty-five greater than the sum of the other two integers --> 7x=(x-2)+(x+2)+35 --> x=7.
So, set A is {5, 7, 9}.
Now, the new set would be {5, 7, 9, 2*5, 2*7, 2*9} --> (average)=(5+7+9+2*5+2*7+2*9)/6=10.5
Answer: B.
I don't think it's a poor quality question. _________________
Re: For three consecutive odd integers, the product of seven a [#permalink]
25 Mar 2013, 04:08
Hi,
I was able to arrive up to finding these 3 consecutive odd integers as 5,7,9 but then, i misunderstood the question stem and arrived at Set A as, A = {2,5,7,9,315}
Quote : "Set A contains the original three consecutive odd integers as well as the products of those integers and 2?"
It says, product of those integers so I did 5x7x9 = 315 and 2
I suppose, question stem can further be improved to make it clear...or my understadning is weak..!!!
Re: For three consecutive odd integers, the product of seven a [#permalink]
29 Mar 2013, 09:11
5
This post received KUDOS
Bunuel wrote:
I don't think it's a poor quality question.
Disagree, the last sentence is very confusing. Although I found the sequence, I took the average of 5,7,9, 5*7*9 & 2. To my suprise none of the answer choices were close to my answer
Re: For three consecutive odd integers, the product of seven a [#permalink]
26 Apr 2013, 15:39
jainpiyushjain wrote:
Bunuel wrote:
I don't think it's a poor quality question.
Disagree, the last sentence is very confusing. Although I found the sequence, I took the average of 5,7,9, 5*7*9 & 2. To my suprise none of the answer choices were close to my answer
Yeah I agree that too. I did the same and spent nearly 7 mins while cracking my head around this. My answer was nowhere close to the options . _________________
Re: For three consecutive odd integers, the product of seven a [#permalink]
26 Apr 2013, 19:50
emmak wrote:
For three consecutive odd integers, the product of seven and the median of the integers is thirty-five greater than the sum of the other two integers. What is the average of Set A if Set A contains the original three consecutive odd integers as well as the products of those integers and 2?
A. 9.0 B. 10.5 C. 11.0 D. 12.5 E. 13.0
Let us assume that the initial set was [x-2,x,x+2] and we need to find out the average of the set [x-2,x,x+2, 2(x-2),2x,2(x+2)]. Required ans = (x+2 + x + x-2 + 2(x-2) +2x + 2(x+2))/6 => 9x/6
i.e. if we somehow get x we are good to go.
From the question we know that 7x = x+2 + x-2 + 35 => x=7
Re: For three consecutive odd integers, the product of seven a [#permalink]
09 Mar 2014, 20:42
Expert's post
I also had no idea how to interpret that last sentence. Possibly an inaccurate translation/transcription, as most Veritas questions I have come across are of a high quality and well written.
That being said, I am really hoping the actual GMAT does not contain ambiguous statements, or even potentially ambiguous statements, where success may hinge on interpretation/semantics. _________________
Re: For three consecutive odd integers, the product of seven a [#permalink]
13 Mar 2014, 02:25
The last part of the question 'What is the average of Set A if Set A contains the original three consecutive odd integers as well as the products of those integers and 2?' is quite confusing. It should have been phrased as ' the product of each odd numbers in the set and 2.' I got the answer wrong as a result of your phrasing which may also mean set a contains {5,7,9 , 9*7*9*2}.
For three consecutive odd integers, the product of seven a [#permalink]
03 Mar 2015, 12:09
Hey,
I used as an example 1,3,5 to create variables for the unknown odd consecutive numbers like this: x, x+2, x+4
Then, based on the information in the stem: (n+2)*7=n+4+n+35 7n + 14 = 2n + 39 5n = 25 n = 5
So, the numbers are 5,7,8
The whole set consists then of 5,7,9,10,14,18
Sum is: 63 Mean is: 63 / 6 = 10.5
I didn't find the stem confusing. It says the products (plural) of those integers and 2. So, it means the individual products of each one of the 3 integers and 2. To me it is perfectly clear and, so far, the veritas prep questions I have come across are excellent. So are the practice tests.
Re: For three consecutive odd integers, the product of seven a [#permalink]
20 May 2015, 23:39
emmak wrote:
For three consecutive odd integers, the product of seven and the median of the integers is thirty-five greater than the sum of the other two integers. What is the average of Set A if Set A contains the original three consecutive odd integers as well as the products of those integers and 2?
A. 9.0 B. 10.5 C. 11.0 D. 12.5 E. 13.0
I think the last line should be "with 2" RATHER THAN "and 2"
gmatclubot
Re: For three consecutive odd integers, the product of seven a
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20 May 2015, 23:39
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