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Number Theory Basics is yet another “Teacher’s Choice” course from Teachers Training for a complete understanding of the fundamental topics. You are also entitled to exclusive tutor support and a professional CPD-accredited certificate in addition to the special discounted price for a limited time. Just like all our courses, this Number Theory Basics and its curriculum have also been designed by expert teachers so that teachers of tomorrow can learn from the best and equip themselves with all the necessary skills.

Consisting of several modules, the course teaches you everything you need to succeed in this profession.

The course can be studied part-time. You can become accredited within 9 hours studying at your own pace. Your qualification will be recognised and can be checked for validity on our dedicated website.

Why Choose Teachers Training

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Entry Requirements

No formal entry requirements. You need to have:

Certification

After you have successfully completed your assignment, you will be qualified to apply for a CPD Certification from The Teachers Training. The PDF certificate can be downloaded instantly right after you have completed your course.

  • PDF certificate is completely FREE
  • Hard copy certificates are also available, and you can get one for only £8.99

The certificate will add significant weight to your CV and will give you a competitive advantage when applying for jobs.

Course Curriculum

Introduction
What is Number Theory 00:08:00
Basics of Number Theory
Number Theory 00:07:00
Number Sets 00:09:00
Number Patterns 00:10:00
Even & Odd Numbers 00:11:00
Number Properties 00:10:00
Proofs 00:11:00
Number Bases
Number Bases 00:12:00
Binary Base 00:12:00
Binary Arithmetics 00:15:00
Hexadecimal Base 00:13:00
Hexadecimal Arithmetics 00:14:00
Factorials
Factorial 00:05:00
Double Factorial 00:09:00
Super Factorial 00:03:00
Exponential Factorial 00:03:00
Factorion 00:05:00
Stirling’s Formula 00:03:00
Number of Digits 00:03:00
Divisibility
Divisibility 00:07:00
Divisibility Rules 00:04:00
Euclidean Division Theorem 00:08:00
GCD & LCM 00:11:00
Bézout’s Identity 00:08:00
Perfect Numbers 00:04:00
Practical Numbers 00:05:00
Amicable Numbers 00:04:00
Fibonacci Sequence 00:09:00
Tribonacci Sequence 00:05:00
Golden Ratio 00:11:00
Primes
Prime Numbers 00:09:00
Fundamental Theorem of Arithmetics (FTA) 00:10:00
Almost Primes 00:07:00
Prime Powers 00:02:00
Factorial Prime 00:03:00
Euclid’s Theorems 00:09:00
The Prime Number Theorem 00:04:00
Unsolved Problems 00:06:00
Number Empire 00:07:00
Modular Arithmetic
Modular Arithmetics 00:09:00
Congruence 00:13:00
Congruence Class 00:12:00
Residue Systems 00:04:00
Quadratic Residues 00:04:00
Modular Operations 00:06:00
Inverses 00:07:00
Modular Exponentiation 00:10:00
Wilson’s Theorem 00:05:00
Chinese Remainder Theorem 00:09:00
Fermat’s Little Theorem 00:05:00
Euler’s Totient Function 00:07:00
Euler-Fermat Theorem 00:04:00
Continued Fractions
Continued Fractions 00:08:00
Negative Continued Fractions 00:11:00
Finite Continued Fractions 00:14:00
Infinite Continued Fractions 00:17:00
Periodic Continued Fractions 00:10:00
Convergent 00:12:00
Cryptography
Cryptography 00:09:00
Early Ciphers 00:11:00
Public Key Cryptography 00:13:00
RSA Encryption 00:11:00
Diffie-Hellman Protocol 00:04:00
Resources
Resource – An Introduction to Number Theory 00:05:00
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