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Compared to what other are posting, I would like to start
[#permalink]
01 Apr 2004, 10:43
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Compared to what other are posting, I would like to start with simple ones (at least to most of you guys here) but they did pose problem to me. Please bear with me.
If d is a positive integer, is sqrt(d) > 15?
1. d is divisible by 25
2. d is divisible by 40
Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Still interested in this question? Check out the "Best Topics" block below for a better discussion on this exact question, as well as several more related questions.
Re: Compared to what other are posting, I would like to start
[#permalink]
01 Apr 2004, 11:10
asagem99 wrote:
Compared to what other are posting, I would like to start with simple ones (at least to most of you guys here) but they did pose problem to me. Please bear with me.
If d is a positive integer, is sqrt(d) > 15?
1. d is divisible by 25 2. d is divisible by 40
Not a problem , gem. No problem is too simple or too hard here
Re: Compared to what other are posting, I would like to start
[#permalink]
01 Apr 2004, 12:58
If your answer is C) then , as you have pointed out D=200 and sqrt200<15 but on the other hand 400 is also divisible by 25 and 40 and sqrt400>15. I would go with E)
Re: Compared to what other are posting, I would like to start
[#permalink]
01 Apr 2004, 13:20
Thanks Praetorian for your encouraging words. My math skills are very rusty due to long break and I have short time to prepare. I see very smart people posting here with good questions, most of which I cannot answer but I am trying hard to pick lot of stuff in short time.
Official answer is E but in a hurry I picked C after just finding one integer which satisfied the stem(400) but could not figure out there could be more than one satisfying stem. After review of above I would have approached the problem in the following manner.
1. Least integer that can satisfy sqrt(d) > 15 is 16. Thus least d can be 256. Closest integer greater than 256 that is divisible by 25 is 400. Also 10000 satifies and thus insufficient.
2. d is divisible by 40 which again is satisfied by 400 or 10000. Thus insufficient.
Combining still d can be 400 or 10000.
Is there more structured approach to these kind of problems. How much time I need to spend to plug numbers approach vs. more formalized approach which obviously needs better command of numbers theory I guess.
Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.
Thank you for understanding, and happy exploring!
gmatclubot
Re: Compared to what other are posting, I would like to start [#permalink]