Number Theory 52 - Corollary: If gcd(a,n)=1, then ax≡b(mod n) has a unique solution

preview_player
Показать описание
Here, we present a very useful Corollary of the previous Theorem, Theorem 3.6.
  1. Sir A
Рекомендации по теме
Number Theory 52 0:03:14

Number Theory 52 - Corollary: If gcd(a,n)=1, then ax≡b(mod n) has a unique solution

52 A Corollary 0:06:29

52 A Corollary of Lagrange's Theorem

What does a 0:05:45

What does a ≡ b (mod n) mean? Basic Modular Arithmetic, Congruence

Corollary 52, Corollary 0:07:41

Corollary 52, Corollary 53 & Lemma 54

NEWYES Calculator VS 0:00:14

NEWYES Calculator VS Casio calculator

Group Theory: Corollaries 0:23:25

Group Theory: Corollaries of Lagrange’s Theorem . lect. 7

An Important Corollary 0:25:35

An Important Corollary on Lagrange's Theorem about Primitive Roots of Primes

41 review of 0:11:57

41 review of lcm from number theory

solved paper solution 0:00:57

solved paper solution number theory bs math 3rd semester GCUF main campus

Primitive Roots (3) 0:28:30

Primitive Roots (3) - Elementary Number Theory.

Corollaries of Lagrange's 0:10:29

Corollaries of Lagrange's Theorem I - Chapter 5 - Lecture 6

Fearlessly Tackle the 0:05:16

Fearlessly Tackle the Integers: A Math Olympiad Number Theory Challenge

Number Theory: Lecture 0:35:32

Number Theory: Lecture 10: Modular Arithmetic

Linear Diophantine Equations| 0:28:28

Linear Diophantine Equations| Elementary Number Theory

Fermat's Last Theorem: 0:07:26

Fermat's Last Theorem: The q-Expansion Principle and Gorensteinness! (3.29, #52)

Mo.S.K. | Lagrange's 0:07:09

Mo.S.K. | Lagrange's Theorem and Corollary of Orders :o | RGT 5 Part 2

Algebraic Number Theory 0:26:52

Algebraic Number Theory 6: Localization

11 17 Lecture 0:05:04

11 17 Lecture on finding possible orders Number Theory

Fermat's Theorem Numerical 0:03:46

Fermat's Theorem Numerical examples | Important for exams

Corollaries of Lagrange's 0:14:08

Corollaries of Lagrange's Theorem II - Chapter 5 - Lecture 7

Prove (2^b + 0:07:37

Prove (2^b + 1) Divides (2^ab + 1) for a odd. and a, b nonnegative integers

Methods of Proof 1:00:18

Methods of Proof [Mathematics for CS]

Concept based questions 0:00:23

Concept based questions on Congruence in Algebra

Number Theory 51 0:19:28

Number Theory 51 - Theorem 3.6: Linear Congruence ax≡b(mod n) has a solution ⇔ d|b, where d=gcd(a,n)...