Advanced GCD Mathematics Course
Master gcd, lcm, Bézout identity, Euclidean and extended Euclidean algorithms, plus linear Diophantine equations. Build strong proof skills and computational fluency fi advanced number theory, cryptography, and rigorous math problem-solving.

from 4 to 360h flexible workload
valid certificate in your country
What will I learn?
Dis Advanced GCD Maths Course gi yuh a quick, solid path from basic divisibility to powerful computational tools. Yuh will master gcd an lcm properties, Euclidean an extended Euclidean algorithms, Bézout identity, an linear Diophantine equations, wid full worked examples, error-check strategies, an practical uses in modular arithmetic, congruences, an cryptography, plus curated references fi deeper study.
Elevify advantages
Develop skills
- Master Euclidean and extended Euclidean algorithms for fast gcd computation.
- Compute Bézout coefficients and prove coprimality in rigorous, practical form.
- Solve linear Diophantine equations and describe full integer solution sets.
- Link gcd, lcm, and prime factorization to efficient arithmetic and proofs.
- Apply gcd methods to modular inverses, congruences, and core RSA steps.
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 are saying
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