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CAT 2007: Quantitative Questions a Day 51 to 100 - The Discussions -
06-06-2007, 01:33 PM
Please carry the QQAD discussion for the next 50 problems here.
Try getting each and every solution in the very 1st attempt itself. Avoid risky speed.
Just in case you see any mod around, please request him to make this thread sticky.
Good Luck to all :-)
What lies in front of you or behind you is nothing compared to what lies within you - T.M.W.S.H.F
The greatest events in the life aren't the loudest, but the quietest hours - Anonymous
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Re: CAT 2007: Quantitative Questions a Day 51 to 100 - The Discussions -
07-06-2007, 07:27 AM
Quote:
Originally Posted by Aarav
Please carry the QQAD discussion for the next 50 problems here.
Try getting each and every solution in the very 1st attempt itself. Avoid risky speed.
Just in case you see any mod around, please request him to make this thread sticky.
Good Luck to all :-)
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I couldnot access my email id.pls send today's question.  ??:
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Re: CAT 2007: Quantitative Questions a Day 51 to 100 - The Discussions -
07-06-2007, 07:43 AM
A request to the mods,
as we start questions 51 to 100 it would be nice if a compiled version of the first 50 qqad is also posted..it'll help all those who missed few questions here n there and also for reviewing the questions again..
cheers
vineet
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Solutions to first 48 problems for 2007 season -
07-06-2007, 09:56 AM
Quote:
Originally Posted by vineetvijay
A request to the mods,
as we start questions 51 to 100 it would be nice if a compiled version of the first 50 qqad is also posted..it'll help all those who missed few questions here n there and also for reviewing the questions again..
cheers
vineet
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Well, my little contribution to the QQAD. Solutions to the first 48 problems
The last two arent added because of the jumbling up of the questions by the NL
Have added it in various formats
One request: Someone please keep track of the problems with solution in a file from now on.
Cheers
Sunil
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Re: CAT 2007: Quantitative Questions a Day 51 to 100 - The Discussions -
07-06-2007, 10:46 AM
Hi,
For Quest # 51,
The min LCM I got is 12..and mac is 420,
so M = 408.
So there are only 16 such factors..
Hence my answer is (E)
Last edited by dhruv.dingliwal; 07-06-2007 at 11:15 AM.
Reason: Correction
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Re: CAT 2007: Quantitative Questions a Day 51 to 100 - The Discussions -
07-06-2007, 10:52 AM
51)
The sum of 6 natural numbers (not necessarily distinct) is 23. Let M denote the positive difference of the maximum and minimum of the LCM of these 6 numbers. Then total number of divisors that divide M^2 but doesn't divide M are
(a) 22 (b) 33 (c) 18 (d) 26 (e) none of the foregoing
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Re: CAT 2007: Quantitative Questions a Day 51 to 100 - The Discussions -
07-06-2007, 10:52 AM
Quote:
Originally Posted by dhruv.dingliwal
Hi,
For Quest # 51,
The min LCM I got is 18..and mac is 420,
so M = 402.
Therefore factors of 402^2 that won't divide 402 are 804, 1206, 67*402, 201*402, 134*402 and 6*402. So there are only 6 such factors..
Hence my answer is (E)
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pls type the 51 question:( I could access my email today.
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Re: CAT 2007: Quantitative Questions a Day 51 to 100 - The Discussions -
07-06-2007, 10:57 AM
Question:
The sum of 6 natural numbers (not necessarily distinct) is 23. Let M denote the positive difference of the maximum and minimum of the LCM of these 6 numbers. Then total number of divisors that divide M^2 but doesn't divide M are
(a) 22 (b) 33 (c) 18 (d) 26 (e) none of the foregoing
Please click the following link to see the discussion thread.
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Hope this is of some help- The QQAD 2006 questions and answers -
07-06-2007, 10:59 AM
Hi guys,
I have uploaded the QQAD 2006 questions with solutions. Hope you find it useful.:neutral:
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Re: CAT 2007: Quantitative Questions a Day 51 to 100 - The Discussions -
07-06-2007, 11:08 AM
Quote:
Originally Posted by dhruv.dingliwal
Hi,
For Quest # 51,
The min LCM I got is 16..and mac is 420,
so M = 404.
Therefore factors of 404^2 that won't divide 404 are 808, 1616, 404*101, 404*202, 404^2.
So there are only 5 such factors..
Hence my answer is (E)
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Dhruv,
If we consider the 6 numbers as 4,4,4,4,4 and 3 (Since the numbers do not have to be distinct), the LCM is 12 which is I believe the minimum possible LCM.
Max LCM.. still working on it. :neutral:
Regards,
PeeGeeKay
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