Number Theory
Part (a) — GCD
Find $\gcd(396, 168)$ using Euclid’s algorithm.
Part (b) — Extended Euclidean
Find integers $x$ and $y$ such that $396x + 168y = \gcd(396, 168) = 12$.
Find $\gcd(396, 168)$ using Euclid’s algorithm.
Find integers $x$ and $y$ such that $396x + 168y = \gcd(396, 168) = 12$.