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Unlocking Number Theory and Algebra - Chinese Remainder's Theorem and Word Problems

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Manage episode 464482486 series 3634900
Content provided by The AlgoRhythms Team. All podcast content including episodes, graphics, and podcast descriptions are uploaded and provided directly by The AlgoRhythms Team or their podcast platform partner. If you believe someone is using your copyrighted work without your permission, you can follow the process outlined here https://ppacc.player.fm/legal.

Welcome to Episode 6 of Season 1: Unlocking Number Theory and Algebra! This episode dives into various number theory problems, primarily focusing on the application of modular arithmetic and the Chinese Remainder Theorem. Many problems involve finding remainders, solving congruences, or determining properties of integers. The solutions demonstrate techniques for simplifying complex problems into smaller, more manageable modular equations. Several problems utilize Fermat's Little Theorem, and the explanations frequently break down larger problems into smaller, relatively prime components for easier calculation. The source material appears to be preparatory materials for math competitions.

  continue reading

27 episodes

Artwork
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Manage episode 464482486 series 3634900
Content provided by The AlgoRhythms Team. All podcast content including episodes, graphics, and podcast descriptions are uploaded and provided directly by The AlgoRhythms Team or their podcast platform partner. If you believe someone is using your copyrighted work without your permission, you can follow the process outlined here https://ppacc.player.fm/legal.

Welcome to Episode 6 of Season 1: Unlocking Number Theory and Algebra! This episode dives into various number theory problems, primarily focusing on the application of modular arithmetic and the Chinese Remainder Theorem. Many problems involve finding remainders, solving congruences, or determining properties of integers. The solutions demonstrate techniques for simplifying complex problems into smaller, more manageable modular equations. Several problems utilize Fermat's Little Theorem, and the explanations frequently break down larger problems into smaller, relatively prime components for easier calculation. The source material appears to be preparatory materials for math competitions.

  continue reading

27 episodes

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