No multiples of the same number greater than one can be co-prime, since they will both have that number as a factor.
Since both 11 and 13 are prime numbers, the LCM of these 2 number is 11 * 13 = 143. All multiples of 143 are multiples of 11 and 13 as well
13 is a prime number, which means the only multiple of the number is 1.
Oh, dude, you're hitting me with the math questions? Alright, so technically, there are infinite prime multiples of 13 because any multiple of 13 that is greater than 13 itself will be a prime multiple. So, like, you can keep going and going with those bad boys. But let's be real, who's got time to count all those? Just know they're out there, living their best prime multiple lives.
There is an infinite number of common multiples for 12 and 13, and each is a multiple of the LCM of 12 and 13, which is 156, 312, 468, 624, 780, 936, and so on.
13 and all its multiples are divisible by 13.
If you are talking about factors, there is only the number 1, because 13 is a prime number. If you are talking about multiples, then there are an infinite number of multiples (e.g. 50 x 13 = 650).
No multiples of the same number greater than one can be co-prime, since they will both have that number as a factor.
This is a nonsensical question. There are more than 13 multiples of 10 - in fact there are an infinite number. And there are multiples of 10 which have an infinite number of factors - so there cannot be a "largest" number of factors.
Since both 11 and 13 are prime numbers, the LCM of these 2 number is 11 * 13 = 143. All multiples of 143 are multiples of 11 and 13 as well
Itself and any other number multiplied by 13
There are not 3 multiples of 13. Thirteen is a prime number, meaning the only factors are 1 and 13.
13 is a prime number, which means the only multiple of the number is 1.
Any of its multiples
There are an infinite number of multiples of 13. Here are 10 of them: 13 26 39 65 117 130 273 793 806 2,119
It is: 182 and its multiples
There is an infinite number of common multiples for 13 and 17. A common multiple of any two numbers is any number into which each of two or more number can be divided with zero remainder.