NO. 2 is the only even prime number.
BOB
There is no least whole number: the negative counting numbers go on for ever.
The question, phrased in another way, would be, could you ever add together any two even numbers and get an odd number as a sum. (Hint: you can't.)
Yes. It depends on how many numbers of that there are. Such as 7,10,10,10.
What! Even numbers never equal an odd number. Not ever!
No. Odd numbers don't have even factors.
Yes, but there is only one - the number 2.
No. Odd numbers don't have even factors.
There is no such thing as a largest number - odd or even - because numbers go on for ever.
All even numbers have 2 as a factor, but no odd numbers do. The only even number that will appear as a factor in prime factorizations is 2, because it is the only even prime number. Thus, an odd number will not have even numbers in its prime factorization because an odd number is not evenly divisible by 2. The only even numbers that could appear in the exponential form are the exponents. For example 81 is 34. The factor is an odd number - 3, while the exponent is an even number - 4.
No. For two integers to have a difference of 3, one must be odd and one must be even. The only even prime number is 2. That means the only pairs of prime numbers that have a difference of 3 must be 2 and another number. The only numbers that could have a difference of 3 are -1 and 5. Since -1 is not a prime number, that is not a pair that meets this description. Since 5 is a prime number, the pair of 2 and 5 is the only possible pair of prime numbers that can have a difference of 3.
No, because two odd numbers always add together to be an even number, and a even plus an odd number is an odd number, example: 3+1+11=An even number? 3+1=4 4+11=15 Is 15 even? No. 3+1+11= An odd number (15)
No odd number (5) of odd numbers ever adds up to an even number (50).
No because multiples of for always end in even numbers and seven is an odd number.
no
There are infinitely many numbers that are less than 9. Even with integers, there are 8, 7, 6, ... , 0, -1, -2, and so on for ever.