IMO: option 2 is sufficient to answer the Q.
Median -
if number of terms is even.
Av of 2 central term
For example- 1,2,3,4,5,6 --> Median = (3+4)/2
if number of terms is odd.
Central term is Median.
For example- 1,2,3,4,5,6,7 --> Median = 4
2. half of the group are older than jerry who is 50 years old
As we can find out half of the group, this means number of person in group must be even, which means we need 2 terms to find out median. One term is 50 and we know the next immediate value after 50 is greater than 50.
So Median = (50 + something greater than 50)/2 = greater than 50 or NOT EQUAL TO 50
median
This topic has expert replies
Source: Beat The GMAT — Data Sufficiency |
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GmatKiss
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2. half of the group are older than jerry who is 50 years old
means group is even!
consider, the group to be
1,10,30,40,50,y,52,65,66,85
we do not have the value of y, so insufficient
means group is even!
consider, the group to be
1,10,30,40,50,y,52,65,66,85
we do not have the value of y, so insufficient
- gmatboost
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I agree with SunnyJohn, even though we do not know "y," we know that it is bigger than 50. Since the median is the average of 50 and y, we can conclude that it is NOT 50.
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rupsk
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But is there are odd number of people then even we can take quotient value and can say half of the people are greater than 50 yrs.
suppose there are 5 ppl then we can take 2 ppl greater than 50years. is not that valid?
suppose there are 5 ppl then we can take 2 ppl greater than 50years. is not that valid?
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The truth is that this kind of ambiguity would never show up on the actual test.
You wouldn't see a statement that said "half of the group are older than Jerry" because as you are pointing out, it can be interpreted in different ways, and that is never good for a test.
It would either have to say "exactly half" or say something else that made it clear that the number was even. So, I guess my opinion is that there isn't really is a correct answer to your question one way or the other.
You wouldn't see a statement that said "half of the group are older than Jerry" because as you are pointing out, it can be interpreted in different ways, and that is never good for a test.
It would either have to say "exactly half" or say something else that made it clear that the number was even. So, I guess my opinion is that there isn't really is a correct answer to your question one way or the other.
Greg Michnikov, Founder of GMAT Boost
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GMAT Boost offers 250+ challenging GMAT Math practice questions, each with a thorough video explanation, and 100+ GMAT Math video tips, each 90 seconds or less.
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