I suppose you could say that the highest common multiple is infinity since there are an infinite number of common multiples. If you give a specific number as the highest common multiple, you can always find a larger one.
I suppose the greatest common multiple could be considered as infinity. Once you calculate the least common multiple, you could keep doubling it forever. You could never determine a greatest common multiple, because every time you decided on a number, you could double it or multiply it by another positive integer, and have an even larger common multiple. There are an infinite number of common multiples.
Out of the list of common factors, choose the ones that end in zero.
Any number pair that includes two consecutive multiples of 8. This could be as high as you like. But theres many examples like 16 and 24 yes there is many but be sure to do the work.
It is: 72
0 5 0 5
There are an infinite number of multiples of 9
The multiples of 15 are: 15 and it could just go on and on forever
To do all multiples of any number, count by the number. You could also start with 1 and multiply the number by 1, then 2, then 3, then 4, etc. For example, the multiples of 2 are 2, 4, 6, 8, 10, 12, 14, 16, etc. The multiples of 6 are 6, 12, 18, 24, 30, 36, etc.
We could be here a while! multiples of 27 are numbers 27 divides INTO, therefore, 27 is the first, then 54, 71, 98, 125, 152...... there are an infinite number of multiples.
A single number, such as 1371321 does not make a pattern.
Infinity! Unlike prime numbers, which become harder to find, intersecting multiples become easier to find as one goes to higher numbers.
I don't have that one in front of me. Perhaps you could write down the problem for me.
Each integer has a finite number of factors and an infinite number of multiples.
No, because the number of common multiples of any two nonzero numbers is infinite.
Since this is a single number, you could say that it shares all of its multiples with itself. So the least multiple of the number is itself. However, determining a least common multiple generally requires at least two numbers from which to find the LCM.
A word problem that involves common multiples could be, "Whatare the common multiples of 10 and 15?"