chinese remainder theorem to solve congruences


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PDF Math 127: Chinese Remainder Theorem

The Chinese Remainder Theorem gives us a tool to consider multiple such congruences congruences will have a solution but our strategy of trying to solve them

PDF The Chinese Remainder Theorem

Example: Solve the simultaneous congruences x ≡ 6 (mod 11) x ≡ 13 (mod 16) Chinese Remainder Theorem tells us that there is a unique solution modulo m 

  • How do you solve congruence theorem?

    To solve a linear congruence ax ≡ b (mod N), you can multiply by the inverse of a if gcd(a,N) = 1; otherwise, more care is needed, and there will either be no solutions or several (exactly gcd(a,N) total) solutions for x mod N.

  • How do you find the remainder of congruence?

    If n is a positive integer, we say the integers a and b are congruent modulo n, and write a≡b(modn), if they have the same remainder on division by n. (By remainder, of course, we mean the unique number r defined by the Division Algorithm.)

  • To solve a system of congruences, you can use the Chinese Remainder Theorem, which states that if the moduli of the equations are pairwise coprime, then there exists a unique solution for the system.
    You can also use techniques such as substitution and elimination to find the solutions.

The Chinese remainder theorem is a theorem which gives a unique solution to simultaneous linear congruences with coprime moduli. In its basic form, the Chinese remainder theorem will determine a number p that, when divided by some given divisors, leaves given remainders.
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