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All sets of numbers have an infinite number of common multiples. The set of common factors is finite, but can have more than one member. It is not possible to include a diagram in our answers,.

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Q: Can a pair of numbers have more than one common multiple or more than one common factor using a diagram to explain thinking?
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Related questions

How do you do the LCM by a tree diagram?

Look at both of the numbers' prime factors, and put them into a sum. The LCM multiple is the answer you get from that.


Can the LCM of 9 and 17 be less than 17 Explain.?

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I am thinking of two numbers, 12 and another number. The greatest or highest common factor for 12 and the number I am thinking of is six, the least common multiple of them is 36. What is the other number I am thinking of?

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How can you determine from the prime factorization wheather the least common multiple of two numbers is the prouduct of the numbers or is less then the prouduct of two numbers. explain your thinking?

If the two numbers have no common factors (other than 1), then the LCM is equal to the product of the two numbers. If they have some factors in common, then those factors need only be used once when multiplying, so the LCM will be less than the product of the two numbers.


What other numbers must be factors explain?

If a number is a multiple of 10, then 2 and 5 must also be factors.


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What are the numbers on a star diagram for?

The numbers are your ratings