Write a function gcd (x, y) that returns the greatest common divisor of the parameters candy. You can use the Euclidean algorithm, which uses the fact that gcd (x, y) = gcd (modx, x). Say you want to nd the gcd of 462 and 1071

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Mathematics

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30 May, 17:23

Write a function gcd (x, y) that returns the greatest common divisor of the parameters candy. You can use the Euclidean algorithm, which uses the fact that gcd (x, y) = gcd (modx, x). Say you want to nd the gcd of 462 and 1071

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Wong · Answer 1

In some language, the function can be written recursively using the correct Euclidean algorithm as ...

gcd[y_, x_] : = If[Mod[y, x]==0, x, gcd[x, Mod[y, x]]]

Using this on the given numbers, you get ...

gcd[462, 1071] = 21