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Bunuel
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Keshav1404
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Bunuel
If \(p\) is a positive integer, is \(2p + 1\) a prime number?

(1) \(p\) is a prime number.

If \(p=2\), then \(2p + 1 = 5\), which is prime. However, if \(p=7\), then \(2p + 1 = 15\), which is NOT prime. Not sufficient.

(2) The units digit of \(p\) is not a prime number.

If \(p=6\), then \(2p + 1 = 13\), which is prime. However, if \(p=4\), then \(2p + 1 = 9\), which is NOT prime. Not sufficient.

(1)+(2) If \(p\) is a prime number with a non-prime units digit, it implies that \(p\) is not a single-digit prime and its units digit is either 1 or 9. If \(p=11\), then \(2p + 1 = 23\), which is prime. However, if \(p=19\), then \(2p + 1 = 39\), which is NOT prime. Not sufficient.


Answer: E

Hi Bunuel

Is there any faster approach we can use to solve this problem.
It takes times to substitute the possible value of 'P' as per the statement and verify it holds true or not.
, or any strategy to select the numbers for faster evaluation of the given problem because while i was solving i came across various numbers which were giving me the same kind of answers.

Thanks in Advance.
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