no because not all numbers go into the number 30
It's hard to do mathematical notation here, but:X : X E { X = 12N}; N E JIt's possible in theory to list all the multiples of twelve in the same way it's possible in theory to list all the integers.In practice, not so much.
That's not possible. The multiples of 8 are 0, 8, 16, 24, etc. ... you can go on and on, adding 8 every time.
That's an infinite list. All the multiples of 8 are composite.
The even multiples of pi are numbers that can be expressed as 2nπ, where n is an integer. This means that the even multiples of pi are any number that is a multiple of pi and also an even number. Examples of even multiples of pi include 0, 2π, 4π, -2π, -4π, etc.
The multiples of 42 up to 1000 are: 42, 84, 126, 168, 210, 252, 294, 336, 378, 420, 462, 504, 546, 588, 630, 672, 714, 756, 798, 840, 882, 924 and 966.A multiple of a number is a number that has that number as a factor. Because there are an infinite number of numbers that have 42 as a factor, it would be impossible to list them all.42, 84, 126, 168, 210 and so on.
No. The set of multiples of any number is an infinite set.
No because it will take for ever to finish.
No, because there is an infinite number of multiplies of 12.
It's not possible to write a complete list, because there are an infinite number of them. The smallest one is 12, and all of the other multiples of 12 are the rest of them.
No.
There are infinitely many of them and so it is not possible to list them all.
There are infinitely many multiples of 5 so it is not possible to list them. They are all of the form 5*k where k is an integer.
There are an infinite number of them and it would be impossible to list them all.
It's hard to do mathematical notation here, but:X : X E { X = 12N}; N E JIt's possible in theory to list all the multiples of twelve in the same way it's possible in theory to list all the integers.In practice, not so much.
No, but factors can.
It is impossible to list all of the multiples of 36. That's an infinite list.
They are members of the infinite set of numbers of the form 12*k where k is an integer. Since the set is infinite, it is not possible to list them.