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zz0vlb
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Hussain15
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Hussain15
Just think that there are 3 statements given.

First one is \(N+2>8\)

Now consider the 3rd statement (originally the second one in question), that N is single digit prime number.

Now combine the above two statements, i.e \(2\) is added to which single digit prime number so that the resul is greater than 8.

Choice is obvious "\(7\)". Hence the answer is "B".

This is a wrong approach towards yes/no DS question.

If you can have multiple answers using the statements, => you cannot sufficiently answer the given question.

here if you take n =5 and n =7 you get answer as no and yes.

Hope this helps.
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neoreaves
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never really seen the approach Hussain15 has taken ...in my opinion absolutely wrong ....

how can u combine two statements and then in the end come up with B ??? ...atleast i dont get it


Anyways in summary ...N cant be determined from anything ..it can be 2,3,5, or 7 so E all the way
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Friends ..i also do not agree with the answer, E may be the answer.
In statement (2) we cannot assume anything unless the problem says something like N is a single prime digit less than 10 and greater than 5.. if not we end up with two answers 2,3,5 gives False and 7 gives True, Hence Insuff.

Btw he Source of this problem and answer is from Conquering Mcgraw hill GMAT Math Quant. Its a sample test from previous GMAT questions.
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I am not sure if i have heard of this source "Conquering Mcgraw hill GMAT Math Quant"
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Disagree with the answer - I say E

Stmt 1 - can produce answers >8 or <8 - INSUFF

Stmt 2 - 5+2=7<8
but
7+2=9>8

INS

Stmt 2 just narrows down Stmt 1, but does not give a definitive answer
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I agree with E

it is asking if N>6

In statement 1: 1<=N<=9 thus we don't know so Insufficient

Statement 2:One digit prime = 2,3,5,7 If N = 2,3,5 we get NO N is not greater than 6, however if N = 7 (which is an option) we get YES N is greater than 6. The statements conflict NS

Together - Statement 1 adds nothing to Statement 2 thus together they are NS

E



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