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Re: One class has 25 students, they take a test, is the median [#permalink]
"Consider case (ii) under statement I above which proves mean > median. "



In case (ii) under statement I, more than half the number of students did not score more than 85, (u have assumed 13 scored 71) so mean > median proves wrong.

So I agree with the answer B.
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Re: One class has 25 students, they take a test, is the median [#permalink]
Could somebody give definitions of "mean" and "median"?
I met these terms before but they still confuse me :oops:
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Re: One class has 25 students, they take a test, is the median [#permalink]
Just wondering what will happen when all score 85?
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Re: One class has 25 students, they take a test, is the median [#permalink]
I get E.

Statement - I : NOT SUFFECIENT. We do not have mnuch information

Statement II: NOT SUFFECIENT

case-1, 12 students get 85, 13 students get 86. So median is 86, but the mean is surely less than 86, so mean < median, ANSWER NO

case-2: 12 students get 85, 1 student get 86, the remaining 12 students get 100. So median is still 86, but the mean has shifted above 86. So mean > median. ANSWER IS YES.

BOTH COMBINED:

not suffecient, the above explanation is enough.

Answer should be E.
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Re: One class has 25 students, they take a test, is the median [#permalink]
I feel it's E. Both statements, used alone or together , can't tell you for sure which is the greater.

Generally, I freak out a little whenever I see a median or standard deviation questions... hope I don't see much of those on test day !
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Re: One class has 25 students, they take a test, is the median [#permalink]
Defintely E.

Taking both statements together, I could restrict all the test scores in the range from

86 to 100

and still come out with cases when the median is less than and greater than the mean.
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Re: One class has 25 students, they take a test, is the median [#permalink]
Mean is nothing but the average i.e., sum of all the numbers/number of numbers

Median is the middle number when arranged in acending or descending order. It is unique if the number of numbers arranged is odd. Otherwise(when the number of numbers are even and are arranged in ascending/descending order), the two middle numbers are averaged to get the median i.e., (a+b/2)

Mode is the most frequently recurring number/numbers among the given set of numbers. It can be more than one.


bono wrote:
Could somebody give definitions of "mean" and "median"?
I met these terms before but they still confuse me :oops:
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Re: One class has 25 students, they take a test, is the median [#permalink]
Prae: What is the OA? I got to answer choice "E"......Gmatblast does a good job of explaining why E is the answer.
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Re: One class has 25 students, they take a test, is the median [#permalink]
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