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There are 1,963 such integers.

Every factor of a number has a pair. The only time there will be an odd number of factors is if one factor is repeated, ie the number is a perfect square.

So the question is really asking: how many positive integers less than 2008 (in the range 1 to 2007) are not perfect squares.

√2007 = 44 and a bit (it lies between 44 and 45)

So there are 44 integers less than (or equal to) 2007 which are perfect squares

→ 2007 - 44 = 1963 integers are not perfect squares in the range 1-2007 and have an even number of factors (divisors).

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Q: How many positive integers less than 2008 have an even number of divisors?
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