Carry out Euclid's algorithm to find d = gcd(116, 22). In the notation of the lecture notes, bo= 116 and b₁ = 22. Enter the first two remainders, b₂ and b3, produced by the algorithm. b₂ = b3 = Now carry out the extension to Euclid's algorithm. In the course of the algorithm, you will express d as an integer linear combination of each pair of successive remainders. Enter the integer coefficients that arise for the last three steps. b₂+ d= d= d= less than 29.) ·b₁+ bo -b3 b₂ + b₁. (This line is the final output of the algorithm. The last number you entered should have absolute value

Carry out Euclid's algorithm to find d = gcd(116, 22). In the notation of the lecture notes, bo= 116 and b₁ = 22. Enter the first two remainders, b₂ and b3, produced by the algorithm. b₂ = b3 = Now carry out the extension to Euclid's algorithm. In the course of the algorithm, you will express d as an integer linear combination of each pair of successive remainders. Enter the integer coefficients that arise for the last three steps. b₂+ d= d= d= less than 29.) ·b₁+ bo -b3 b₂ + b₁. (This line is the final output of the algorithm. The last number you entered should have absolute value

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter2: Systems Of Linear Equations

Section2.2: Direct Methods For Solving Linear Systems

Problem 2CEXP

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