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Does p^2=q if p is a prime number? 1. q^2-p^2=0 2. p^2=49

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Senior Manager
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Does p^2=q if p is a prime number? 1. q^2-p^2=0 2. p^2=49 [#permalink] New post 24 Jul 2005, 06:04
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Does p^2=q if p is a prime number?
1. q^2-p^2=0
2. p^2=49
Senior Manager
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Re: DS - prime number [#permalink] New post 25 Jul 2005, 10:38
Dilshod wrote:
Does p^2=q if p is a prime number?
1. q^2-p^2=0
2. p^2=49


Picked A.

Using (1) p^2 = q^2.
we know that q^2 = q only when q = 0 or 1.
Since q is the sqaure of a prime number q cannot be either.
Hence p^2 != q.

HMTG.
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 [#permalink] New post 25 Jul 2005, 10:46
A

the number is is either 0 or 1....

which is not a prime number....
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 [#permalink] New post 26 Jul 2005, 07:31
A

P^2-q^2=0 and p is prime (=> p != 1)
therefore p^2 != q
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Re: DS - prime number [#permalink] New post 26 Jul 2005, 11:52
Dilshod wrote:
Does p^2=q if p is a prime number?
1. q^2-p^2=0
2. p^2=49


I'm getting (E) on this.

From Statement 1:
q^2-p^2 can be written as (p-q)(p+q) = 0
which means that p-q=0 or p+q=0
meaning that p=q or p=-q

From Statement 2:
p may be 7 or -7 (we don't know q but p is a prime no)

Combine: does not work.
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 [#permalink] New post 26 Jul 2005, 12:25
The question is asking:

Does p^2=q ?

not whether p = q ?
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 [#permalink] New post 26 Jul 2005, 22:52
qpoo wrote:
The question is asking:

Does p^2=q ?

not whether p = q ?


Oh now i see. And it says P is a prime no, so P cannot be 1. It's (A) then. Definite 'No' answer. thanks.
  [#permalink] 26 Jul 2005, 22:52
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Does p^2=q if p is a prime number? 1. q^2-p^2=0 2. p^2=49

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