12. Use the Extended Euclidean Algorithm to find the multiplicative inverse of 23 mod 111.

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A: I have used Euclid algorithm

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A: In second page " . " means multiplication (in case if you get confused)

Q: 1. Use the Euclidean algorithm to find integers x and y such that 2640x + 2110y = 10.

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Q: Use Fermat's Little Theorem to compute 51990 mod 7.

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Q: 12. Use the Extended Euclidean Algorithm to find the multiplicative inverse of 23 mod 111.

A:

Q: Use the Euclidean Algorithm to verify that 935 is an element of U(10192). Then use the reverse…

A: Given number is 935 and the given group is U10192. Now computing the GCD of 935, 10192 using Euclid…

Q: Find the GCD of 284 and 40 using the Euclidean Algorithm.

A: .

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Q: Use square and reduce algorithm to compute 12377(mod 322). Show that the answer is 93.

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Q: (a) Find an inverse for 73 modulo 66o. First use the extended Euclidean algorithm to find the…

A: Given in box all are green tick are correct .

Q: Use the Euclidean algorithm to find gcd( 08, 111111).

A:

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Q: Using the Euclidean Algorithm the number of steps needed to find the greatest common divisor of two…

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Q: 3. For the numbers 360 and 70, use the Euclidean Algorithm (augmented or otherwise) to find the…

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Q: 4. Find the gcd of 182 and 1001 by Euclidean Algorithm, and find integers m, n such that the gcd…

A: I have given the answer in the next step. Hope you understand that

Q: a. State the Bèzout identity. b. Find the greatest common divisor of 1383 and 206 by using the…

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Q: Use the Euclidean algorithm to find the gcd of 161 and 119. Show your work.

A: Euclidean algorithm: Let and b are two numbers then there exists q and r such that  a=bq+r, 0≤r<q

Q: 3. Find the gcd of 29 and 115 by Euclidean Algorithm, and find integers m, n such that the gcd…

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Q: Find the smallest positive integer a that solves the congruence: 9x 6 (mod 58)

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Q: 1. Use the Euclidean Algorithm to find integers a and b such that ax 35+bx 13 = 1.

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Q: The goal of this exercise is to practice finding the inverse modulo m of some (relatively prime)…

A: We will give the solution of the wrong portion of the given question.

Q: Find ged(1326, 819) using the Euclidean algorithm.

A:

Q: Use the Euclidean algorithm to find gcd( 65, 111111)

A: Solution: We have to find the GCD of ( 65, 111111) using the  Euclidean algorithm.