Last visit was: 16 Nov 2024, 09:43 It is currently 16 Nov 2024, 09:43
Decision Tracker
My Rewards
New comers' posts
New posts
Unanswered

Close

GRE Prep Club Daily Prep

Thank you for using the timer - this advanced tool can estimate your performance and suggest more practice questions. We have subscribed you to Daily Prep Questions via email.

Customized
for You

we will pick new questions that match your level based on your Timer History

Track
Your Progress

every week, we’ll send you an estimated GRE score based on your performance

Practice
Pays

we will pick new questions that match your level based on your Timer History

Not interested in getting valuable practice questions and articles delivered to your email? No problem, unsubscribe here.

Go to My Error Log Learn more
Close

Request Expert Reply

Confirm Cancel
PREVIOUS TOPIC
NEXT TOPIC

q is an integer greater than 1. Let q stand for the smalles

Tags :
Find Similar Topics  About  Add a Tag

Show Tags
Hide Tags

User avatar
D
Carcass
Verbal Expert
Joined: 18 Apr 2015
Posts: 29962
Own Kudos [?]: 36246 [1]
Given Kudos: 25911
Send PM
q is an integer greater than 1. Let q stand for the smalles [#permalink] New post   18 Sep 2018, 10:41
Expert Reply
1
Bookmarks
00:00

Question Stats:

26% (00:57) correct 73% (00:59) wrong based on 111 sessions

Hide Show timer Statistics



\(s\) is an integer greater than 1. Let \(\circledS\) stand for the smallest positive integer factor of q that is greater than 1.

Quantity A
Quantity B
\(\circledS\)
\(\circledS^3\)


A) Quantity A is greater.
B) Quantity B is greater.
C) The two quantities are equal.
D) The relationship cannot be determined from the information given.
ShowHide Answer
Official Answer
C
avatar
projectoffset
Intern
Intern
Joined: 15 Sep 2018
Posts: 23
Own Kudos [?]: 15 [1]
Given Kudos: 0
Send PM
Re: q is an integer greater than 1. Let q stand for the smalles [#permalink] New post   15 Nov 2018, 16:03
1
Can anyone explain why these are equal?

What is the relation between the s in the beginning and the S in the circle? There does not seem to be any relation implied, as none is mentioned and they even look different.
avatar
chetan2u
Supreme Moderator
Joined: 01 Nov 2017
Posts: 371
Own Kudos [?]: 470 [0]
Given Kudos: 0
Send PM
Re: q is an integer greater than 1. Let q stand for the smalles [#permalink] New post   15 Nov 2018, 18:18
1
Expert Reply
Carcass wrote:
\(s\) is an integer greater than 1. Let \(\circledS\) stand for the smallest positive integer factor of q that is greater than 1.

Quantity A
Quantity B
\(\circledS\)
\(\circledS^3\)


A) Quantity A is greater.
B) Quantity B is greater.
C) The two quantities are equal.
D) The relationship cannot be determined from the information given.



Ok, why they are equal??

Now q is an integer greater than 1.
\(\circledS\) is the smallest factor of q.
Ans \(\circledS^3\) should be the smallest factor of \(q^3\).
In both cases the answer will be \(\circledS\) only as all factors of q will also be factors of q^3.

However I do agree question is not very well framed.
avatar
projectoffset
Intern
Intern
Joined: 15 Sep 2018
Posts: 23
Own Kudos [?]: 15 [0]
Given Kudos: 0
Send PM
Re: q is an integer greater than 1. Let q stand for the smalles [#permalink] New post   15 Nov 2018, 18:29
chetan2u wrote:
Carcass wrote:
\(s\) is an integer greater than 1. Let \(\circledS\) stand for the smallest positive integer factor of q that is greater than 1.

Quantity A
Quantity B
\(\circledS\)
\(\circledS^3\)


A) Quantity A is greater.
B) Quantity B is greater.
C) The two quantities are equal.
D) The relationship cannot be determined from the information given.



Ok, why they are equal??

Now q is an integer greater than 1.
\(\circledS\) is the smallest factor of q.
Ans \(\circledS^3\) should be the smallest factor of \(q^3\).
In both cases the answer will be \(\circledS\) only as all factors of q will also be factors of q^3.

However I do agree question is not very well framed.



Ok, I think maybe I see the issue? The problem states \(s\) is an integer greater than 1. But you've said q is an integer greater than one. Am I missing some relationship here or should the first statement be changed from s to q? On my screen I am seeing "\(s\) is an integer greater than 1." In fact its part of your quote as well.
avatar
chetan2u
Supreme Moderator
Joined: 01 Nov 2017
Posts: 371
Own Kudos [?]: 470 [0]
Given Kudos: 0
Send PM
Re: q is an integer greater than 1. Let q stand for the smalles [#permalink] New post   15 Nov 2018, 18:33
1
Expert Reply
projectoffset wrote:
chetan2u wrote:
Carcass wrote:
\(s\) is an integer greater than 1. Let \(\circledS\) stand for the smallest positive integer factor of q that is greater than 1.

Quantity A
Quantity B
\(\circledS\)
\(\circledS^3\)


A) Quantity A is greater.
B) Quantity B is greater.
C) The two quantities are equal.
D) The relationship cannot be determined from the information given.



Ok, why they are equal??

Now q is an integer greater than 1.
\(\circledS\) is the smallest factor of q.
Ans \(\circledS^3\) should be the smallest factor of \(q^3\).
In both cases the answer will be \(\circledS\) only as all factors of q will also be factors of q^3.

However I do agree question is not very well framed.



Ok, I think maybe I see the issue? The problem states \(s\) is an integer greater than 1. But you've said q is an integer greater than one. Am I missing some relationship here or should the first statement be changed from s to q? On my screen I am seeing "\(s\) is an integer greater than 1." In fact its part of your quote as well.



No it is showing s itself but it should be q. Even that is not required. The second sentence covers all aspects required to answer the question.
But still the clarity on \(\circledS^3\) is missing.
Does it mean the CUBE of the smallest positive factor\(\circledS\).
Or it means the smallest positive factor of q^3.
avatar
projectoffset
Intern
Intern
Joined: 15 Sep 2018
Posts: 23
Own Kudos [?]: 15 [0]
Given Kudos: 0
Send PM
Re: q is an integer greater than 1. Let q stand for the smalles [#permalink] New post   15 Nov 2018, 19:36
Maybe it's just me but this doesn't seem very indicative of how GRE questions are usually presented.
avatar
AE
Director
Director
Joined: 09 Nov 2018
Posts: 505
Own Kudos [?]: 133 [0]
Given Kudos: 0
Send PM
Re: q is an integer greater than 1. Let q stand for the smalles [#permalink] New post   16 Nov 2018, 17:51
I think question needs to be straightforward.
avatar
minniethakur
Intern
Intern
Joined: 08 Dec 2018
Posts: 8
Own Kudos [?]: 7 [0]
Given Kudos: 0
Send PM
Re: q is an integer greater than 1. Let q stand for the smalles [#permalink] New post   08 Mar 2019, 01:34
1
the smallest positive integer of any number is 1, so 1^3 is equal to 1

not 100% sure though.
avatar
milano95j
Intern
Intern
Joined: 26 Jul 2019
Posts: 2
Own Kudos [?]: 1 [0]
Given Kudos: 0
Send PM
Re: q is an integer greater than 1. Let q stand for the smalles [#permalink] New post   08 Oct 2019, 07:32
Ambigious question
User avatar
bumpbot
GRE Prep Club Legend
GRE Prep Club Legend
Joined: 07 Jan 2021
Posts: 5014
Own Kudos [?]: 74 [0]
Given Kudos: 0
Send PM
Re: q is an integer greater than 1. Let q stand for the smalles [#permalink] New post   13 Jun 2021, 03:01
Hello from the GRE Prep Club BumpBot!

Thanks to another GRE Prep Club member, I have just discovered this valuable topic, yet it had no discussion for over a year. I am now bumping it up - doing my job. I think you may find it valuable (esp those replies with Kudos).

Want to see all other topics I dig out? Follow me (click follow button on profile). You will receive a summary of all topics I bump in your profile area as well as via email.
Prep Club for GRE Bot
gmatclubot
Re: q is an integer greater than 1. Let q stand for the smalles [#permalink]
13 Jun 2021, 03:01
Moderators:
adewale223
GRE Instructor
78 posts
bronaugust
GRE Forum Moderator
37 posts
BrushMyQuant
Moderator
1111 posts
VibhuAnurag
GRE Instructor
234 posts

Powered by phpBB © phpBB Group | Emoji artwork provided by EmojiOne

Main navigation

Partners

GRE Resources

www.ets.org/gre | About | Terms and Conditions and Privacy Policy | Prep Club for GRE Rules | Contact