set of real numbers?
although people use imaginary numbers too, even though they're sort of the opposite of real numbers ... so maybe you're looking for the set of "all numbers"?
Yes, if one of the numbers is a factor of the other.
The smallest one is 1,008. The largest one is 9,990. In all, there are 500 of them, all of them even numbers divisible by 9. (To find them all, multiply 18 by all integers from 56 to 555.)
yes because real numbers are any number ever made and they can be closed under addition
No. Numbers carry on for ever. In mathematics we use the term infinity to represent this imaginary and abstract never ending number. It has its own special symbol. We say that numbers are infinite.We can always perform some mathematical operation (such as doubling or even just adding 1) to any number to make it larger and this is why numbers never stop.
In mathematics, numbers are infinite and do not have an endpoint. This concept is known as the "infinity of numbers" or the "infinity of counting." Even though we may not be able to count to infinity in practice, the theoretical concept of numbers continuing indefinitely is a fundamental principle in mathematics. This idea is crucial in fields such as calculus, where infinite series and limits are studied.
REAL
REAL
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BOB
There is no largest number: they go on for ever.
For me, the biggest set of numbers is the set of REAL numbers. That includes every single number - positive, negative, whole, fraction, decimal, rational, irrational, numbers like pi and 'e' - except for IMAGINARY numbers. The set of REAL numbers is infinitely large and you can't get any bigger than that.
There is no such thing as a largest number - odd or even - because numbers go on for ever.
There is no largest number - they keep on going for ever.
Hindenburg
Hindenburg
Numbers go on for infinity (for ever , so basically they never stop.) therefore there aren't any "largest numbers". I Know this is probably not what you wanted to hear but i hope i have been of help. :)
The LCM of a set of numbers can never be smaller than the largest number in the set.