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December 8th, 2016, 05:56 AM   #1
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I need help!

Be a = 3n and b = 6n +3 with n ∈ N. Using the Euclidean algorithm and properties of the mdc, show that gcd (a, b) = 3.
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December 8th, 2016, 09:29 AM   #2
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This is pretty simple. Using Euclid's algorithm, you find that:
(3n, 6n + 3) = (3n, 6n + 3 - 2*3n) = (3n, 3)
(3, 3n) = (3, 3n - n*3) = (3, 0) = 3
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January 11th, 2017, 06:46 PM   #3
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(3n, 6n + 3) = (3n, 6n + 3 - 2*3n) = (3n, 3)
(3, 3n) = (3, 3n - n*3) = (3, 0) = 3

this what the math is, just practice practice and practice.

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