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Hcf of 84 and 126

84,\ 126

चरणानुक्रमे

  1. \gcd(84, 126)

    Use Euclid's algorithm: replace the larger number by its remainder on division by the smaller, until the remainder is 0.

  2. 126 = 1 \times 84 + 42

    Divide 126 by 84: quotient 1, remainder 42.

  3. 84 = 2 \times 42 + 0

    Divide 84 by 42: quotient 2, remainder 0.

  4. \gcd(84, 126) = 42

    The last non-zero remainder is 42.

उत्तर उघडा
\gcd(84, 126) = 42