catchkedar Posted September 11, 2006 Share Posted September 11, 2006 Please find attacment Quote Link to comment Share on other sites More sharing options...
jay711 Posted September 11, 2006 Share Posted September 11, 2006 I saw this question today, don't remember on the computer test or book. (1) - try 3,5,7,9 -> then mean=median=6 - 11,13,15,17,19 -> then mean=median=15 - 10,12,14,16,18 -> then mean=median=14 suff (2) Then range of set is 2(n-1) - this only give you how much different of the smallest number from the biggest number, it doesn't give you any info about the other members in between for example if n=5, then 2(5-1) = 8 let try, the smallest is 3 then biggest is 11, the other 3 members in between 3,4,6,6,11 - then mean = median = 6 3,8,9,10,11 - then mean (8.2) median (9) - insuff Quote Link to comment Share on other sites More sharing options...
catchkedar Posted September 11, 2006 Author Share Posted September 11, 2006 so it means that median of 4 numbers is (2nd +3rd)/2............. i was confused about that only...... Quote Link to comment Share on other sites More sharing options...
charu_mulye Posted September 11, 2006 Share Posted September 11, 2006 concur with jay on this one.. Quote Link to comment Share on other sites More sharing options...
kk_del Posted September 11, 2006 Share Posted September 11, 2006 You can do it by considering AP x , x+2 , X+4 ...x+2(n-1) Sum / n = x+n-1 = AM Try putting values now ... A is suff Quote Link to comment Share on other sites More sharing options...
vedigaurav Posted September 11, 2006 Share Posted September 11, 2006 I got this correct on GMAtPREP. :) Answer is indeed A. STMT 1: Pick n = 4 and 5. When N= 4, let the set be {2,4,6,8} - Mean and median are equal. When N=5, Let teh set be {3,5,7,9,11} - Mean and median are equal. Sufficient. STMT 2: Insufficient. range is of no use here. Quote Link to comment Share on other sites More sharing options...
bug Posted September 11, 2006 Share Posted September 11, 2006 agreed, it's A. with stmt 2: we can only say that the max-min=8 so, but the numbers in between max and min can be equal to one another, consecutive,or anything, we don't know. hence insufficient. Quote Link to comment Share on other sites More sharing options...
Gmater-1 Posted November 10, 2008 Share Posted November 10, 2008 Stmt1: esentially means that numbers are consecutive with difference of 2 and for any consecutive number sequence median = mean Stmt 2 : doesn't help, range is of no importance Quote Link to comment Share on other sites More sharing options...
gmat009 Posted November 11, 2008 Share Posted November 11, 2008 Problem comes up when you have to prove stmt 2 is insufficient. Range gives no idea but to prove it insufficient we have to find Yes and No. Yes- Values which make mean equal median NO- Values that make Mean not equal to median. I was having hard time to find values in which mean is equal to median and satisfy 2(n-1) in less than 2 minutes. Quote Link to comment Share on other sites More sharing options...
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