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Use the Extended Euclidean Algorithm to find the values of s and t, such that gcd(430, 410) = s * 430 + t * 410
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so, what steps have you followed to apply the algorithm?
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GCD (24,20)IS 4. sINCE gcd (4,12) IS 4, THEN gcd (24,20,12) is 4.
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GCD (24,20) IS 4. sINCE gcd(4,12 ) is 4 then GCD (24,2012 IS 4
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http://en.wikipedia.org/wiki/Euclidean_algorithm
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find the least positive integer N so that 1<gcd(N, 271) < gcd(N, 2014). Explain how you find N.
Thanks for your help