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**Number theory Homework Help Online, Assignment Questions & Answers**

What is Number Theory?

**Number theory is a branch of pure mathematics that deals primarily with the properties and relationships of numbers, typically integers.** It's one of the oldest branches of mathematics, with its roots dating back to ancient civilizations.

In number theory, mathematicians delve into topics such as prime numbers, congruences, Diophantine equations, and the distribution of prime numbers, among others. Some of the most famous unsolved problems in number theory include the ** Goldbach Conjecture** and the

While it can often be abstract and theoretical, number theory also has significant practical applications. For example, it plays a crucial role in computer science and cryptography, where understanding the properties of numbers helps in creating secure communication systems.

Here are some of the key topics studied in Number Theory:

Prime numbers are numbers that have only two distinct positive divisors: 1 and the number itself. The study of prime numbers is fundamental to number theory.**Prime Numbers:**This involves studying the properties and relationships of numbers in terms of divisibility. For example, determining whether one number is a divisor of another.**Divisibility:**This is the study of the compatibility of numbers in different modulus. For instance, two numbers are said to be congruent if they have the same remainder when divided by a certain number.**Congruences:**Named after the ancient Greek mathematician Diophantus, these are polynomial equations that seek integer solutions.**Diophantine Equations:**This is a theorem in number theory that states that no three positive integers a, b, and c can satisfy the equation a^n + b^n = c^n for any integer value of n greater than 2.**Fermat's Last Theorem:**This is a concept related to divisibility and congruence in modular arithmetic. A quadratic residue is an integer that is a perfect square modulo some integer.**Quadratic Residues:**These are expressions obtained through an iterative process of representing a number as the sum of its integer part and the reciprocal of another number.**Continued Fractions:**Many cryptographic algorithms, such as RSA, rely heavily on number theory.**Cryptographic Algorithms:**These are curves defined by equations of the form y^2 = x^3 + ax + b. They play a crucial role in modern number theory.**Elliptic Curves:**These are functions that output integers when integers are inputted, and they preserve the operations of addition and multiplication.**Number Theoretic Functions:**

Remember, Number Theory is a vast field with numerous sub-fields, and this list is not exhaustive. It's a fascinating area of study with applications in many areas of mathematics and science.

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