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The average of 3 different integers p, q and r (p<q<r)

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nick1816
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The average of 3 different integers p, q and r (p<q<r) [#permalink] New post   29 Apr 2019, 08:07
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The average of 3 different integers p, q and r (p<q<r) is 110. Does the value of r exceed 129?

1. Value of p is 110
2. Value of one of the three numbers is 115

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Re: The average of 3 different integers p, q and r (p<q<r) [#permalink] New post   03 May 2019, 03:03
nick1816 wrote:
The average of 3 different integers p, q and r (p<q<r) is 110. Does the value of r exceed 129?

1. Value of p is 110
2. Value of one of the three numbers is 115


Sum of all 3 digits ; 330
#1
p=110
so q+r = 200
q has to be atleast 111 ; r is not >129
sufficient
#2
which is 115 is not given
insufficient
IMO A
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Re: The average of 3 different integers p, q and r (p<q<r) [#permalink] New post   03 May 2019, 03:52
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Hi Bunuel,

Although, my answer is right.

I do have a query that according to 1, if P=110, than no such integers exist, which follow the condition of (p<q<r) and whose arithmetic mean is 110. Which makes the question flawed?

Am i wrong in this inference, would like to know your thoughts on this.
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Re: The average of 3 different integers p, q and r (p<q<r) [#permalink] New post   03 May 2019, 03:58
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rocky620 wrote:
Hi Bunuel,

Although, my answer is right.

I do have a query that according to 1, if P=110, than no such integers exist, which follow the condition of (p<q<r) and whose arithmetic mean is 110. Which makes the question flawed?

Am i wrong in this inference, would like to know your thoughts on this.


Exactly ! A is the answer but the question is flawed because if p<q<r then (q+r)/2 > p

I was like something isn’t right lol.

Posted from my mobile device

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Re: The average of 3 different integers p, q and r (p<q<r) [#permalink]
03 May 2019, 03:58
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Bunuel
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