hcf of 616 and 32 by Euclid division
Answers
Answered by
204
Heya friend!!!
Here's it,
Since 616 > 32, we use Euclid's division lemma to find their HCF,
Now,
616 = 32 × 19 + 8
32 = 8 × 4 + 0
So, we get H.C.F. as 8
or,
⇒ H.C.F. (616,32) = 8
Here's it,
Since 616 > 32, we use Euclid's division lemma to find their HCF,
Now,
616 = 32 × 19 + 8
32 = 8 × 4 + 0
So, we get H.C.F. as 8
or,
⇒ H.C.F. (616,32) = 8
Answered by
69
Answer:
HCF of 616 and 32 is 8
Step-by-step explanation:
Given two numbers 616 and 32
we have to find the HCF 616 and 32.
According to Euclid's Division Lemma if we have two positive integers a and b, then there exist unique integers q and r which satisfies the condition
a = bq + r
616 = 32 × 19 + 8
32 = 8 × 4 + 0
which gives the HCF i.e Highest common factor 8
Hence, the HCF of 616 and 32 is 8
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