Discrete Math - Number Theory and Divisibility

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Discrete Math - Number Theory and Divisibility
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00:25 - Divisibility
02:15 - Divisor, Quotient, and Remainder
02:45 - Example 1
03:45 - a div b and a mod b
04:40 - Example 2
06:35 - Basic Equations
08:45 - Closing

In this part of discrete math, we will look into the part of the number theory that described the divisibility of numbers.

Each integer can be written as a product of a quotient with a divisor plus the remainder.

Modular arithmetic used the remainder to conduct complex calculations. Modular arithmetic is very important in cryptography.
Number theory and divisibility are the basis for modular arithmetic.

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