Math, asked by renubala8080gm57, 1 year ago

Find the greatest mo. Mwhich
on due dirig 1656 & 2043 leaves
remainder 6 in each case .​

Answers

Answered by AbhishMehra41
1

the greatest number which divides (1656-6) and (2043-6) leaving a remainder 6 in each case is the HCF of 1650 and 2037

using Euclid's Division Algorithm

a=bq+r

2037=1650×1+387

1650=387×4+102

387=102×3+81

102=81×1+21

81=21×3+18

21=18×1+3

18=3×6+0

therefore, the greatest number which divides 1656 and 2043 leaving a remainder 6 in each case is 3.

Answered by amritamohanty918
0

Answer:

The greatest number which divides (1656-6) and (2043-6) living a remainder 6 in each case is the HCF of 1656 and 2043.

Using Euclid's Division Algorithm

a=bq+r

2037=1650×1+387

1650=387×4+102

387=102×3+81

102=81×1+21

81=21×3+18

21=18×1+3

18=3×6+0

Hence,the greatest number which divides 2043 and 1656 leaving a remainder of 6 in each case is 3....

Hope it helps!

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