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chetan2u
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This is easy to ascertain if asked for two digit number what is is is asked for a three digit number ? Do we have any shortcut for it?

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Kapil1650
This is easy to ascertain if asked for two digit number what is is is asked for a three digit number ? Do we have any shortcut for it?

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You are expected to know all the prime numbers from 1 to 100. It does come in very handy. But three digits would be too cumbersome.

First and second must be 23/29/31/37/53/59/71/73/79

Now you need to check for
231/233/237/239
291/293/297/299
311/313/317/319
... and so on.

We need to have some more constraints to narrow down the scope.
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How many two-digit positive superprime numbers exist?

between 20 and 30- 23 and 29.
between 30 and 40- 31 and 37.
between 50 and 60- 53 and 59.
between 70 and 80- 71,73 and 79

So, Total 9 nos. I think A :)
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VeritasKarishma
Kapil1650
This is easy to ascertain if asked for two digit number what is is is asked for a three digit number ? Do we have any shortcut for it?

Posted from my mobile device

You are expected to know all the prime numbers from 1 to 100. It does come in very handy. But three digits would be too cumbersome.

First and second must be 23/29/31/37/53/59/71/73/79

Now you need to check for
231/233/237/239
291/293/297/299
311/313/317/319
... and so on.

We need to have some more constraints to narrow down the scope.
Thanks for the explanation VeritasKarishma
It's all about counting the prime number. Is the any other way to solve this question without counting the prime numbers?
thanks..
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TheUltimateWinner
VeritasKarishma
Kapil1650
This is easy to ascertain if asked for two digit number what is is is asked for a three digit number ? Do we have any shortcut for it?

Posted from my mobile device

You are expected to know all the prime numbers from 1 to 100. It does come in very handy. But three digits would be too cumbersome.

First and second must be 23/29/31/37/53/59/71/73/79

Now you need to check for
231/233/237/239
291/293/297/299
311/313/317/319
... and so on.

We need to have some more constraints to narrow down the scope.
Thanks for the explanation VeritasKarishma
It's all about counting the prime number. Is the any other way to solve this question without counting the prime numbers?
thanks..

Prime numbers do not exist in any logical order. You cannot say which next number will be prime. There are just some tips that help us such as "they must end in 1/3/7/9", "they must be of the form 6a+1 or 6a-1."
Hence, you memorise what you can and the rest you will need to calculate if it comes to that. GMAT will not give you anything cumbersome.
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