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SOLVED: Solve the following system of linear congruences using the Chinese Remainder Theorem with the Euclidean Algorithm and express your answer in mod 37191. [x ≡ 20 (mod 23) x ≡ 8 (
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SOLVED: 4 (Exercise 11.13 (a)) For each integer 2 < a < 10, find the last four digits of alo00 [Hint: We need to calculate alooo mod 10000. Use Euler's theorem and
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Given a system of modular equivalences (with rel. prime moduli), the Chinese Remainder Theorem says that the solution is unique mod the product of these moduli. Can someone explain what is meant
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