Hi alexandrabiorka,
I agree that this question isn't written in proper GMAT-style, although some of the concepts behind this question will show up on Test Day. This problem is more about figuring out the NON-PRIMES than the primes. The answer choices are "spread out" enough that we can do a little bit of work and eliminate all of the wrong answers.
We have the numbers 1 to 10,000 (I assume it's meant to be inclusive). What obvious numbers do we know that are NOT prime?
Evens (other than the number 2)
ANY multiple of 3 (other than the number 3)
Any multiple of 5 (other than the number 5)
There are 5,000 evens
There are 3333 multiples of 3 (although half of them are even so they were already "counted", so we really have 1666)
There are 2000 multiples of 5 (although half of them are even; of those that are odd, about a third are multiples of 3, we have 666)
With just these 3 options, we have:
approximately 5000 + 1666 + 666 = OVER 7,000 NON-primes.
10,000 - (over 7000) = LESS than 3000
The only answer that makes sense is A
GMAT assassins aren't born, they're made,
Rich