Set T is an infinite sequence of positive integers. A "

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Set T is an infinite sequence of positive integers. A "superset" is a sequence in which there is a finite number of multiples of three. Is T a superset?
(1) The first six integers in T are multiples of three.
(2) An infinite number of integers in T are multiples of four.
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by puneetkhurana2000 » Sun Dec 16, 2012 2:28 pm
Statement 1: The first six integers in T are multiples of three.
There may be more integers in T which are multiples of three and the number of such integers may or may not be finite.

Not Sufficient!!!

Statement 2: An infinite number of integers in T are multiples of four.
This does not tell us anything about the integers which are multiples of three. The number of such integers in T may or may not be finite.

Not Sufficient!!!

1 & 2 Together: Now new information which can allow us to conclude whether the number of integer multiples of three in T are finite or infinite.

Not Sufficient Together!!!

The correct answer is E.

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by Anurag@Gurome » Sun Dec 16, 2012 7:40 pm
varun289 wrote:Set T is an infinite sequence of positive integers. A "superset" is a sequence in which there is a finite number of multiples of three. Is T a superset?
(1) The first six integers in T are multiples of three.
(2) An infinite number of integers in T are multiples of four.
See my post here: https://www.beatthegmat.com/set-question-t72444.html
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by Anurag@Gurome » Sun Dec 16, 2012 7:42 pm
puneetkhurana2000 wrote:Statement 1: The first six integers in T are multiples of three.
There may be more integers in T which are multiples of three and the number of such integers may or may not be finite.

Not Sufficient!!!

Statement 2: An infinite number of integers in T are multiples of four.
This does not tell us anything about the integers which are multiples of three. The number of such integers in T may or may not be finite.

Not Sufficient!!!

1 & 2 Together: Now new information which can allow us to conclude whether the number of integer multiples of three in T are finite or infinite.

Not Sufficient Together!!!

The correct answer is E.
Puneet, that's a copy-paste of my previous post :)
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by puneetkhurana2000 » Sun Dec 16, 2012 7:46 pm
Sorry Sir, I did not want to write all, so did that.

Please excuse my mistake :-(.