Advanced GCD Mathematics Course
This course builds mastery in GCD, LCM, Bézout's identity, Euclidean algorithms, and linear Diophantine equations. Develop strong proof techniques and computational skills for number theory, cryptography, and advanced maths problem-solving, with practical examples and applications spanning over 100 characters to ensure comprehensive learning.

flexible workload of 4 to 360h
valid certificate in your country
What will I learn?
Gain expertise in GCD and LCM properties, Euclidean and extended Euclidean algorithms, Bézout identity, and linear Diophantine equations through rigorous examples and strategies. Explore applications in modular arithmetic, congruences, cryptography like RSA, with error checks and references for in-depth study, exceeding 50 characters for full detail.
Elevify advantages
Develop skills
- Master Euclidean and extended Euclidean algorithms for fast GCD computation.
- Compute Bézout coefficients and prove coprimality rigorously.
- Solve linear Diophantine equations with complete integer solutions.
- Connect GCD, LCM, and prime factors for efficient calculations.
- Apply GCD to modular inverses, congruences, and RSA basics.
Suggested summary
Before starting, you can change the chapters and the workload. Choose which chapter to start with. Add or remove chapters. Increase or decrease the course workload.What our students say
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