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# Can you find the greatest common multiple of two numbers?

Updated: 4/28/2022

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10y ago

The greatest common multiple of any two numbers is infinite.

Wiki User

10y ago
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## A number a power of a variable or a product of the two is a monomial while a polynomial is the of monomials

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Q: Can you find the greatest common multiple of two numbers?
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### What strategies can be used to find the greatest common multiple of two numbers?

The greatest common multiple of any two numbers is infinite.

### Why can't you find the greatest common multiple in a group of numbers?

You can't find the greatest common multiple in any amount of numbers, the number would be infinite.

### How do you find the greatest common multiple of 2 numbers?

Relax. There is no such thing as the "greatest" one.

### Can you find the greatest common multiple?

No. The greatest common multiple of any two or more numbers cannot be determined because the common multiples of any two or more numbers are infinite.

### What is the greatest common multiple of 393?

The greatest common multiple of any set of integers is infinite.

### What is the greatest common multiple for 36 and 64?

There is no such thing as a "greatest common multiple" of a set of numbers. Once you find ANY common multiple (for example, by multiplying the two numbers), that common multiple times 2, or times 3, etc. will also be a common multiple.For many practical problems, you are usually required to find either:The least common multiple, or The greatest common factor.

### What is the greatest common multiple of 2?

You need at least two numbers to find something in common between them but the greatest common multiple of any set of integers is infinite.

### How can you find a greatest common multiple by using a factor tree?

Trees aren't necessary. The greatest common multiple of any set of numbers is always infinite.

### What is the greatest common multiple of 850?

There is really no such thing as a "greatest common multiple". Once you find the least common multiple of a set of numbers, you can keep adding the LCM to itself over and over again. Each new number you get will be a common multiple of your set of numbers, but each new number will always be larger than the previous. This means that you can keep adding while the number approaches infinity and you will still never find a greatest multiple.Besides, the word "common" implies that the multiple is common to two or more numbers. There is only one number in the question.

### What are two numbers that have 5 as their greatest common multiple?

There are no such numbers because there is really no such thing as a "greatest common multiple". If the numbers have 5 as a common multiple then 10 will also be a common multiple and clearly, 10 is greater than 5. So 5 cannot be the greatest common multiple. In fact, once you find the least common multiple of a set of numbers, you can keep adding the LCM to itself over and over again. Each new number you get will be a common multiple of your set of numbers, but each new number will always be larger than the previous. This means that you can keep adding while the number approaches infinity and you will still never find a greatest multiple.

### What is the greatest common multiple of 85 and 51?

There is really no such thing as a "greatest common multiple". Once you find the least common multiple of a set of numbers, you can keep adding the LCM to itself over and over again. Each new number you get will be a common multiple of your set of numbers, but each new number will always be larger than the previous. This means that you can keep adding while the number approaches infinity and you will still never find a greatest multiple.

### What is the greatest common multiple for any two numbers?

There is really no such thing as a "greatest common multiple". Once you find the least common multiple of a set of numbers, you can keep adding the LCM to itself over and over again. Each new number you get will be a common multiple of your set of numbers, but each new number will always be larger than the previous. This means that you can keep adding while the number approaches infinity and you will still never find a greatest multiple.