find the greatest number which can divide 89,53 and 77 leaving a remainders 3,5 and 7 respectively
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Answer:
2 is the answer
Step-by-step explanation:
89-3 = 86
53-5 = 48
77-7 = 70
now, we have to find the HCF of 86,48 and 70
using Euclid division algorithm
HCF of 86 and 48=
86> 48
86= 48 x 1 + 38
48 = 38 x 1 + 10
38 = 10 x 3 + 8
10 = 8 x 1 + 2
8 = 2 x 4 + 0
HCF of 86 and 48 is 2
HCF of 2 and 70 =
2<70
70 = 2 x 35 + 0
HCF of 70 and 2 is 2
so, the greatest number which can divide 89,53 and 77 leaving a remainders 3,5 and 7 id 2
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