Oh, dude, you want numbers that are like the yin and yang of math, huh? So, for the GCF to be 3, the numbers have to have 3 as a common factor. And for the LCM to be 360, they need to have all the prime factors of 360. So, the numbers are 3 and 120. It's like finding the perfect pair of jeans, but in math form.
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It is impossible to answer this question because of insufficient information:
The question does not state how many numbers are concerned.
The LCM and GCF of a pair of numbers is NOT sufficient to identify them. For example, (3, 120), (15, 24) satisfy the requirements and there is no way to determine which of them is appropriate.
Oh, what a happy little question! To find the numbers with a least common multiple (LCM) of 360 and a greatest common factor (GCF) of 3, we can use the relationship LCM x GCF = product of the two numbers. So, if the LCM is 360 and the GCF is 3, the two numbers would be 120 and 9. Just like painting a beautiful landscape, it's all about finding the right balance and harmony between the numbers.
The pair of numbers whose GCF is 1 and LCM is 36 is 9 and 4. The numbers should be greater than their GCF and less than their LCM.
You can multiply the number 18 by different numbers that are relatively prime, for example by different prime numbers.
the answer is 45 90 and 60
7, 14 and 21