Find the LCM of 24,60,and 150 by fundamental theorem of arithmetic
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Answer:
The LCM(24,60,150)=600
Step-by-step explanation:
Given : Numbers - 24,60,150
To find : The LCM of 24,60,and 150 by fundamental theorem of arithmetic.
Solution :
Fundamental theorem of arithmetic state that every integer greater than 1 is prime number or presented as product of prime factorization also know as unique prime factorization.
Now, factor of number 24,60 and 150
LCM is the least common multiple
LCM (24,60,150)=
Therefore, The LCM(24,60,150)=600
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