using Euclid's division algorithm, find whether the pair of numbers 847,
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Answered by
3
Answer:
Hi Friend,
a=2160,b=847
By Euclid's lemma,
a=bq+r, 0≤r<b
2160=847×2+466
847=466×1+381
466=381×1+85
381=85×4+41
85=41×2+3
41=3×13+2
3=2×1+1
2=1×2+0
As 1 is the HCF of 847 and 216. 847 and 2160 are the co-primes.
Hope it helps you!!
Answered by
1
Answer:
847 = 466 * 1 + 381
Here remainder not equal to 0. Therefore Apply division to 466 and 381
466 = 381 * 1 + 85
Here remainder not equal to 0. Therefore Apply division to 381 and 85
85=41*2+3
we dont remainder as 0
41=3*13+2
we dont get remainder as 0 so we continue
3=2*1+1
we dont get remainder as 0 so we continue
2=2*1+1
As 1 is the HCF of 847 and 216. 847 and 2160 are the co-primes
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