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Find three different ways to show factorizations strings of factors of the number 16?
Wiki User
∙ 11y ago
2 x 2 x 2 x 2
2 x 8
4 x 4
Wiki User
∙ 11y ago
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Which weights have a prime factorization of exactly 3 factors?
There are an infinite number of prime factorizations with exactly three factors. Without something more specific, we won't be able to narrow it down.
What prime number do the prime factorizations of 130 and 165 have in common?
5
Which number has an odd number of different factors?
All square numbers have an odd number of factors.
What number has the largest number of factors from 1-100?
The maximum number of different factors is 12 and there are 5 numbers in 1-100 which have 12 factors.
What prime number is in common between the prime factorizations of 130 and 165?
5
What are the different factorizations of the number 20?
Factors of 20 are: 1 2 4 5 10 and 20
How many factors can prime factorizations have?
An unlimited number.
How do you check math factorizations?
Multiply the factors together. If the answer is the number you were factorising, the process checks out and if not, there is an error.
What numbers have the same prime factors of 28?
Prime factorizations are unique. No other number will have exactly the same number of prime factors as 28. Multiples of 14 will have some of the same factors.
Does 11 have any factorizations?
Only 11 and 1 because it's a prime number.
How many prime factorizations does every number have?
Every prime number has exactly 2 factors, 1 and the number itself.
How many distinct strings of factors are there for a given number?
It varies with each given number.
What are three different ways to show factorizations of the number sixteen do not use one as a factor?
24x25
What are the prime factorizations counting number 135?
As a product of its prime factors: 3*3*3*5 = 135 or as 33*5 = 135
What are all the prime factorizations?
You cannot list all the potential prime factors. Any prime number can be a prime factor. There are an infinite number of prime numbers, so there are an infinite number of potential prime factors. If given a specific number, the prime factors for it can be listed.
Is there a number with two prime factorizations?
No.
Which weights have a prime factorization of exactly 3 factors?
There are an infinite number of prime factorizations with exactly three factors. Without something more specific, we won't be able to narrow it down.
