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What else can I help you with?
What are factor pairs of 6375?
(6375,1)(2125,3)(1275,5)(425,15)(375,17)(255,25)(125,51)(85,75)
What strategy do you use to find factors?
Assuming you want all factors of a number: 1) Split a number into prime factors. 2) Combine the prime factors in all possible ways. To get the prime factors, you can systematically try out dividing the number by prime numbers, up to the number's square root (once the square of the prime number you try out is greater than the original number, you need not continue). For example, to find out prime factors of numbers up to 120, you only need to try dividing by 2, 3, 5, 7.
How many different ways can you write as a product of two whole numbrs?
I suspect that something very important is missing from your question. It would go between the words "write" and "as", and it would be a number. The answer to the question would be a positive whole number greater than ' 1 '.
What are the numbers that have exactly 8 factors?
There are several ways for such a number to be constructed: It can be the seventh power of a prime. It can be the third power of a prime multiplied by the third power of another prime. It can be the third power of a prime multiplied by the first power of two other primes. It can be the first power of three different primes.
Why are prime numbers on the bottom of a factor tree?
Factor trees are ways of notating the process of finding the prime factorization of a given composite number and, as such, should result in an identifiable string of prime factors.
What are the factors of 2221222223?
According to Wolfram Alpha, its prime factors are 11×79×2556067. (To get all of its factors, you can combine the prime factors in different ways.)
What are factor pairs of 6375?
(6375,1)(2125,3)(1275,5)(425,15)(375,17)(255,25)(125,51)(85,75)
How many ways can you find the prime factorization of a number?
Divide it by each prime number which does not have remainder.
How many factors does prime have?
two possible ways 1 and the other number or the number an 1
What strategy do you use to find factors?
Assuming you want all factors of a number: 1) Split a number into prime factors. 2) Combine the prime factors in all possible ways. To get the prime factors, you can systematically try out dividing the number by prime numbers, up to the number's square root (once the square of the prime number you try out is greater than the original number, you need not continue). For example, to find out prime factors of numbers up to 120, you only need to try dividing by 2, 3, 5, 7.
How many different ways can you write as a product of two whole numbrs?
I suspect that something very important is missing from your question. It would go between the words "write" and "as", and it would be a number. The answer to the question would be a positive whole number greater than ' 1 '.
How do you write 94 as a product into different ways?
As a product of its prime factors: 2*47 = 94
What are some numbers that have an even number of factors?
One subset is prime numbers, since their factors are only 1 and the number itself. Other than that, there are many ways to end up with an even number of factors. The general equation for the number of factors is (p1+1)(p2+1) ... (p3 + 1) where the p values are the exponents of the prime factors of the number. So, as long as at least one prime factor is represented oddly (i.e., there is only 1, 3, 5... so on factors of that value in the prime factorization), then the number will have an even number of factors.
How many ways can you write a composite number as a product of prime numbers?
I'm not sure what you mean. But the factorization of a composite number into prime factors is unique, up to the ordering of the primes.
What are the numbers that have exactly 8 factors?
There are several ways for such a number to be constructed: It can be the seventh power of a prime. It can be the third power of a prime multiplied by the third power of another prime. It can be the third power of a prime multiplied by the first power of two other primes. It can be the first power of three different primes.
How do you know a number if its factors are given?
There are two ways in which the factors can be given. You are given all the prime factors (and their multiplicity). In that case simply multiply them all together. Or You are given each factor. In this case, the biggest of these is the number.
Is there only one way to find the prime factorization?
There's a lot of different ways to notate the process (factor trees, rainbows, fireworks, division ladders, etc.) but the process itself is essentially the same. Divide a composite number by prime numbers until all the factors are prime.
