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Solving the congruence ax ≡ b (mod m) is equivalent to solving the linear diophantine equation ax − my = b Since we already know how to solve linear 



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When we want integer solutions to such an equation, we call it a Diophantine equation Existence of solutions to a linear congruence A solution to (1) exists if 



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Simultaneous Linear Congruences Simultaneous Non-linear Congruences Chinese Remainder Theorem Algorithm for solution 1 Calculate d = gcd(a,n) and 



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A equation of the form ax ≡ b (mod m) where a, b, m are positive integers and x is a variable is called a linear congruence If we assume that gcd(a, m)=1



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tigate the theory of linear congruences: An equation of the form ax = b (mod n) is called a linear congruence, and by a solution of such an equation we mean an



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Case 1: Given a linear congruence of the form: , how can we (2) then work backwards, one equation at a time, starting with the one before last: (solve for 1 in  



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Solving linear congruences is analogous to solving linear equations in calculus Our first goal is to Reducing both sides of this equation modulo m tells us that 



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26 mar 2001 · ways to calculate good approximations of them 2 Some known results on linear congruences We consider the problem of finding the 

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