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Q: Is the product of two counting numbers a compound of those numbers?
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Related questions

Is the product of two counting numbers a multiple of those numbers?

Yes. It's a multiple of each of them.


Is the union of the set of prime numbers and the set of composite numbers equal to the set of counting numbers?

No. One, a counting number, doesn't belong to either of those sets.


Are rational numbers counting numbers?

No. Rational numbers are those numbers that can be expressed as a ratio of two integers. 2.4, for example, is a rational number (it can be written as the ratio 12/5), but not a counting number.


What two numbers have a LCM that is the product of those two numbers?

Numbers that are relatively prime.


What is 2 non zero numbers whose product is one?

If the product of 2 numbers is one, than those 2 numbers are recipricals


Is LCM of two prime numbers is always the product of those numbers?

Yes.


Is the product of 33 negative numbers and 3 positive numbers a positive or negative number?

The product of all those numbers will always be a negative number.


How to calculate?

You can calculate the sum of numbers by adding numbers together. You can calculate the product of numbers by multiplying those numbers.


What is a set m of natural numbers less than 5?

The natural numbers are the counting numbers Thus the set m of those counting numbers less than 5 is: m = {1, 2, 3, 4}


Why cant the product of 2 prime numbers be prime?

Because it will have those numbers as factors.


Numbers multipled together to find the product?

Those are 'factors'.


Possible 4 digit number combinations 0-9?

Those are all the counting numbers from 1,000 to 9,999. That's the same as all the counting numbers up to 9,999 minus the first 999, so there are 9,000 of them.