Examples of using Divisors in English and their translations into Hungarian
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Have exactly two prime divisors.
Find divisors Math's environment.
How many positive divisors does 20 have?
All sphenic numbers have exactly eight divisors.
The table below shows all the divisors of one of these numbers.
Spherical numbers always have exactly eight divisors.
Find all divisors of the selected number. You can use the calculator.
When they have no common divisors except 1.
A prime number is a natural number thathas exactly two distinct natural number divisors.
Each number n has at least two divisors: 1 and n itself.
An integer p isprime if it has exactly two different positive divisors.
However, 2 is not an arithmetic number because its only divisors are 1 and 2, and their average 3/2 is not an integer.
The resulting number has exactly six divisors.
If the sum of a number's divisors is greater than the number itself we call it an“abundant number”.
Part I introduces the main concepts(places and divisors)….
Is it true that every integer has at least as many positive divisors of the form 4k+1 as that of the form 4k-1?
Prime numbers are numbers that have exactly two divisors.
For instance,the politeness of 9 is 2 because it has two odd divisors, 3 and itself, and two polite representations.
If none are 0,then each one has a finite number of divisors.
In other words,the frequency processor cache wondered respective divisors, tied to the frequency of the CPU cores(1/2, 2/5 and 1/3).
He received many awards for his work including the first Chauvenet Prize in 1925 from the MathematicalAssociation of America for his article on Algebraic functions and their divisors.
Is prime because it has only 2 divisors: 1 and itself.
The divisors representing r, together with p k α k{\displaystyle p_{k}^{\alpha_{k}}} times each of the divisors representing q, together form a representation of m as a sum of divisors of n.
An integer greater than oneis called a prime number if its only divisors are one and itself.
A prime number(or a prime)is a natural number greater than 1 that has no positive divisors other than 1 and itself.
It is a stronger restriction than that of a highly composite number,which is defined as having more divisors than any smaller positive integer.
The related concept of largely composite number refers to apositive integer which has at least as many divisors as any smaller positive integer.
If we suppose that m is a prime number p, and n is less than p, then it is clear that Fp,cannot share any common divisors with the preceding Fibonacci numbers.
The sequence of highly composite numbers(sequence A002182 in OEIS) is a subset of the sequence ofsmallest numbers k with exactly n divisors(sequence A005179 in OEIS).