If m, n are natural numbers and m is a multiple of n, then HCF of m and n is *
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Answer:
hcf is n
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Given: Two natural numbers m and n such that m is a multiple of n.
To find: H.C.F of m and n
Solution:
Given that, m and n are two natural numbers such that m is a multiple of n.
In such a case, when one of the given numbers is a multiple of the other number, the smaller number is the H.C.F of given numbers.
Now, here m is a multiple of n i.e., m > n
So, the H.C.F is n.
For better understanding let's take 2 and 4 as examples.
We know that 4 is a multiple of 2. On calculating the H.C.F of 2 and 4, we get 2 as the H.C.F which is the smaller number.
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