Least Common Multiple and Divisibility Rules
Least Common Multiple
The common multiples of two or more numbers extend infinitely. For example, among the common multiples of the numbers and , additional shared multiples beyond the first few include , , and so forth.
The smallest positive integer that is a multiple of both numbers is designated as the least common multiple. In Albanian mathematical notation, this is abbreviated as sh.v.p. (shumëfishi më i vogël i përbashkët). For the numbers and , the least common multiple is :
Divisibility Rules
When determining whether a specific integer, such as , is divisible by another integer like , direct division can be carried out to check for a zero remainder. However, specific and simplified criteria exist to quickly test and verify divisibility without performing full division.

The formal divisibility rules (Kriteret e plotpjesëtimit) for positive integers are detailed below:
Divisibility by : All numbers whose last digit is an even number—specifically , , , , or —are divisible by .
Divisibility by : All numbers whose sum of digits equals a multiple of are divisible by .
Divisibility by : All numbers that end in two zeros (), or whose last two digits form a two-digit number that is a multiple of , are divisible by .
Divisibility by : All numbers whose last digit is either or are divisible by .
Divisibility by : All numbers that are divisible simultaneously by both and are divisible by .
Divisibility by : There is no simple general rule for testing divisibility by .
Divisibility by : All numbers that end in three zeros (), or whose last three digits form a number that is a multiple of , are divisible by .
Divisibility by : All numbers whose sum of digits equals a multiple of are divisible by .
Divisibility by : All numbers that end in the digit are divisible by .
Divisibility by : All numbers whose last two digits are are divisible by .