The LCM of two numbers is 360 and their HCF is 15. One of the numbers is 45. The other is Options :406080120
Question
The LCM of two numbers is 360 and their HCF is 15. One of the numbers is 45. The other is Options :406080120
Solution
The other number can be found using the relationship between the LCM (Least Common Multiple), HCF (Highest Common Factor), and the two numbers. This relationship is expressed as:
Number1 * Number2 = LCM * HCF
We know that one of the numbers is 45, the LCM is 360, and the HCF is 15. Substituting these values into the equation, we get:
45 * Number2 = 360 * 15
To find the other number (Number2), we can rearrange the equation to solve for Number2:
Number2 = (360 * 15) / 45
Calculating the right side of the equation gives us Number2 = 120.
So, the other number is 120.
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