find the hcf of 570, 5814 and 1425 from long division method
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Answer:
Highest common factor (hcf) of 570, 5814 and 1425 is 114 and 285.
Step-by-step explanation:
Euclid's division algorithm states that for any two positive integers m and n there exist a unique integers p and q such that m= Np+q such that 0\leq q
Given numbers are 570,5814 and 1425
1425=570× 2+285
570=285× 2+0
5814=570×10+114
570=114×10+0
Since,we have obtained remainder 0, so hcf of 570,5814 and 1425 is 114 and 285.
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