Examples of using Divisor in English and their translations into Finnish
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Let be the smallest prime divisor of.
Move the divisor, 7, one place to the left, changing it to horizontal form.
Denote as the greatest odd divisor of.
Now, each of our divisors except has another divisor to pair up with, giving us a total of pairs of.
E cannot have common divisor with.
Had tried to change the size of… other than 43 and 61, does it? It looks like somebody was… Twenty-six twenty-three doesn't have any other divisors.
Find the greatest common divisor of the numbers.
Now, divides exactly one of andso in fact is a divisor.
The player after whose move the greatest common divisor of the written numbers equals loses the game.
Of the dividend over that of the divisor.
Now, we need there to be twice as many even divisors as odd divisors, which can be done by multiplying by.
Find all functions such that for all the number is a divisor of.
For integral, let be the greatest prime divisor of By convention, we set and Find all polynomials with integer coefficients such that the sequence.
Let be the greatest common divisor of and.
In other words, the sum of the proper divisors(divisors including 1 butnot itself) of the number is greater than the number, but no subset of those divisors sums to the number itself.
Let be the greatest common divisor of and.
Define the sequence by putting andby letting for be the greatest odd divisor of.
In particular, we can define canonical divisor on the smooth locus.
Show that there are infinitely many pairs of positive integers such that and is divisor of.
Define as the greatest common divisor of and.
A natural number greater than 1 will be called"nice" if it is equal to the product of its distinct proper divisors.
By a proper divisior of a natural number we mean a positive integral divisor other than 1 and the number itself.
It's possible to group the digits of into 500 pairs in such a way that if the two digits of each pair are multiplied and then add the 500 products,it results a number that is a divisor of.
Kurenniemi presented his theory of mathematical music in the article"Harmonioiden teoria"("Theory of harmonies",1985) and"Musical harmonies are divisor sets"(1988), in which he defines harmony as a function of the divisor set of an integer.
Prove that there exist permutations of such that is a divisor of.
For example, Euclid's algorithm for finding the greatest common divisor of two numbers.
Prove that is always less than, anddetermine when it is a divisor of.
We call a number perfect if the sum of its positive integer divisors(including and) equals.
Thus, one can find two numbers x and y, with x2- y2 divisible by n andagain with probability at least one half we get a factor of n by finding the greatest common divisor of n and x- y.
The sequence is constructed by the following rule: is arbitrary prime andfor the number is any prime divisor of not present among the numbers.