Which of the following cannot be the HCF of two numbers whose LCM is 120? a. 60. b.40 c. 80 d. 30
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Answered by
15
I think it's 80 as 80 don't have multiples as 120 but rest all no have 1st 20 as their factor
Answered by
18
Answer: c) 80
Step-by-step explanation:
As we know HCF is highest common factor and LCM is least common multiple. Therefore two numbers whose LCM is 120 is divisible by HCF then the HCF should be a factor of LCM
i.e. HCF divides LCM
Therefore Given LCM = 120
Now, 80 is only the number which does not divides 120 completely
Hence, 80 can't be the HCF of two numbers whose LCM is 120
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