(a) Use the Euclidean algorithm to find the greatest common divisor of the pair of integers...

 

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(a) Use the Euclidean algorithm to find the greatest common divisor of the pair of integers a, b. Leta=315,b-825. (b) Find integers s and t such that sa + tb =gcd(a, b). Let n=100, p=243. Show that ged(n.o)-1, and find the inverses of n the modulo o satisfying 0 <s<o. (a) Use the Euclidean algorithm to find the greatest common divisor of the pair of integers a, b. Leta=315,b-825. (b) Find integers s and t such that sa + tb =gcd(a, b). Let n=100, p=243. Show that ged(n.o)-1, and find the inverses of n the modulo o satisfying 0 <s<o.

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