![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 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](https://cdn.numerade.com/ask_previews/88c4ba07-aa5c-48e3-9a06-da553c92a4c1_large.jpg)
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
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
![CSC2110 Discrete Mathematics Tutorial 6 Chinese Remainder Theorem, RSA and Primality Test Hackson Leung. - ppt download CSC2110 Discrete Mathematics Tutorial 6 Chinese Remainder Theorem, RSA and Primality Test Hackson Leung. - ppt download](https://images.slideplayer.com/17/5317717/slides/slide_10.jpg)
CSC2110 Discrete Mathematics Tutorial 6 Chinese Remainder Theorem, RSA and Primality Test Hackson Leung. - ppt download
![Mathematics | Free Full-Text | Practical Secret Image Sharing Based on the Chinese Remainder Theorem Mathematics | Free Full-Text | Practical Secret Image Sharing Based on the Chinese Remainder Theorem](https://www.mdpi.com/mathematics/mathematics-10-01959/article_deploy/html/images/mathematics-10-01959-g001-550.jpg)