Just how many natural numbers are there that have a number 6 and can be divided by 3 and no more than 2009? Does one mean "only one" or "at least one"?

Because 2006 can't be divided by 3, there is no such number from 2000 to 2009. Consider the 2000 numbers from 0 to 1999, those with less than 4 digits should be supplemented with 0 in the front, that is: 0000, 0001, 0002 19996 can not appear in the first place, the first place is 1000 numbers beginning with 0, and the first place is 1000 numbers beginning with 1

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1. From natural number 1 to 2009, the number that can be divided by 2 but not by 3 is () a 668 B 669 C 670 D 672
2. What is the sum of the first 100 positive natural numbers divisible by 3
3. In the first 100 natural numbers, the sum of all numbers divisible by 3 is
4. How many natural numbers can be taken from 1 to 2009, so that the sum of any two numbers can not be divided by 14?
5. In the first 100 natural numbers, how many can be divisible by 2, 5 or 7
6. In the first 100 natural numbers, how many can be divisible by 2 or 3 or 5 In the first 100 natural numbers, how many are divisible by 2, 3 and 5
7. In the first 100 natural numbers, how many are divisible by 2, 3 or 5
8. Use scientific counting method to express that 0.00005 = 43.78 times 10 to the power of - 2 = - 0.002 times 10 to the power of 3 = 4.5 times 10 to the power of 2 times 10 to the power of 3 = 4
9. Given the nth power of equation a, can you write out all the qualified integers a and n so that the nth power of equation a = 64 holds? Please have a try As above
10. What are the positions of the 33rd power of 3 and the 88th power of 8
11. At 1, 2, 3 Among the 1000 natural numbers of 1000, the natural numbers that can be divisible by 3,5 but cannot be divisible by 15
12. In natural numbers less than 1000, the number that can be divisible by 6 but not by 8 Urgent! 11
13. How many natural numbers less than 1000 can be divided by 6 but not by 8! There is a process, otherwise I don't understand
14. In less than 1000 natural numbers, by 3 integer division, the rest 2, by 7 integer division, the sum of the rest 3 natural numbers? Give me a program
15. How many of the 100 natural numbers from 1 to 100 can't be divisible by 3 and 11?
16. How many numbers can be selected at most from the 2011 natural numbers 1-2011, so that the sum of any two numbers can not be integer by 22
17. In the natural number 1 to 100, how many numbers can't be divided by 3 and 11
18. How many natural numbers from 1 to 1001 can't be divisible by 7.11.13?
19. In the natural number 1-1000, there are () numbers that cannot be divisible by 2 and 3
20. 3. Among the 1000 natural numbers from 1 to 1000, how many are not divisible by any one of 3, 5, 8? How many of the 1000 natural numbers from 1 to 1000 can't be divisible by any one of 3, 5, 8?