What is the smallest square number which has both 2 and 5 as factors?

Answer 1

stupid

Answer 2

Oh, dude, that's an easy one. So, to find the smallest square number that has both 2 and 5 as factors, you just need to multiply the smallest powers of 2 and 5 together. That would be 2^1 * 5^1, which equals 10. So, the smallest square number with 2 and 5 as factors is 10. Easy peasy!

Answer 3

To find the smallest square number that has both 2 and 5 as factors, we need to identify the smallest number that has both 2 and 5 as prime factors. This would be the number 2^1 * 5^1 = 10. However, 10 is not a square number. The next number that meets the criteria is 2^2 * 5^2 = 100, which is a square number. Therefore, the smallest square number that has both 2 and 5 as factors is 100.

Answer 4

Well, honey, if you want a square number that has both 2 and 5 as factors, you're looking for the smallest number that is divisible by both 2^2 and 5^2. That number would be 2^2 * 5^2, which equals 100. So, there you have it, the smallest square number with 2 and 5 as factors is 100.

Answer 5

Well, isn't that a happy little math question! To find the smallest square number with both 2 and 5 as factors, we simply need to multiply the smallest power of 2 and 5 together. The smallest power of 2 and 5 is 2^1 and 5^1, so when we multiply them together, we get 10. And what a delightful number 10 is, it's the smallest square number with both 2 and 5 as factors!

Answer 6

can someone at least give a legal answer?

Answer 7

100

Answer 8

100

Answer 9

....

Answer 10

100