Question: Applying Euclid's algorithm to the integers a and 248 produces the following list of equations, where q is some integer a=q*248 36 248=6*36 32 36=1*32

Applying Euclid's algorithm to the integers a and 248 produces the following list of equations, where q is some integer a=q*248 36 248=6*36 32 36=1*32 4 32=8*4 0 What is the highest common factor of a and 248? 1 4 8 32 36

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