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Generally yes, but not in all cases. The largest Prime number has over 22 million digits but only two factors whereas 60 has six times as many factors.
Yes larger numbers have more factors than smaller numbers.
yes larger numbers have more factors than smaller numbers
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Do larger numbers have more prime factorization numbers than smaller numbers?
Usually, but not necessarily and not if they're prime. All prime numbers have the same number of factors.
The sum of two numbers is 51 the larger number is 23 more than the smaller what are the numbers?
smaller no.14 larger 37
Why is 3 a more common factor among whole numbers?
The most common factor is 1 and then 2 and then 3. It is common because it is a smaller number. The smaller numbers will occur more often than larger numbers when finding factors.
The larger of two numbers is 8 more than 4 times the smaller if the larger number is increased by four times the smaller the result is 40?
The larger of two numbers is 8 more than 4 times the smaller if the larger number is increased by four times the smaller the result is 40. From this statement, we can calculate the values of the numbers where you get the value of the larger number to be 24 and that of the smaller number to be 4.
Are there more prime numbers or composite numbers and y?
There are more composite numbers. The larger a number gets, the more likely it is to have multiple factors.
What is the smallest number with 14 factors?
192, although there are smaller numbers with more.
Do large numbers have more prime factors than smaller numbers?
Usually, but not necessarily and not if they're prime. All prime numbers have the same number of factors.
The larger of two numbers is 1 more than twice the smaller The sum of the numbers is 20 less than three times the larger Find the numbers?
13 and 6
Are smaller fractions larger?
the numbers are larger, but could mean less or more: 1/20000000 is small and 20000000/1 is large
Do larger numbers always have more prime factors?
Not necessarily. 73 has far fewer prime factors than 72.
Why do prime numbers seem to get less frequent as you go larger into numbers?
This is not an easy question to answer, but you are correct that primes become less dense as you look at larger numbers.One way I intuitively think of this is, take a number like 10, and compare it to one like500000000, the smaller number certainly has fewer potential factors than the larger one.In other words, as the numbers get larger, many of them will have many more possible factors.Some will still have only 1 and themselves, or perhaps 3 or 4 factors, but in general, there are more factors. This is NOT a mathematical argument, just a way to think about the idea.
The sum of two numbers is 77 the larger number is 3 more than the smaller number find the numbers?
37 and 40
