Q: What is the total or count of factors of the number 520,352,425?

 A: 6

How do I find the total factors of the number 520,352,425?

Step 1

Find the prime factorization of the number 520,352,425.

Use a factor tree to assist with solving. Take a look at our prime factorization page for additional help.

Factor Tree
520,352,425
Factor Arrows
5104,070,485
Factor Arrows
520,814,097

The prime factorization in exponential form is: 52 x 20,814,0971

Step 2

Setup the equation for determining the number of factors or divisors. The equation is:

d(n) = (a + 1)(b + 1)

Where d(n) is equal to the number of divisors of the number and a, b, etc. are equal to the exponents of the prime factorization.

Now substitute the letters in the equation with the the exponents of your prime factorization and then solve to calculate the total number of divisors.

520,352,425 = 52 x 20,814,0971
Down Arrow
d(n) = (a + 1)(b + 1)
Down Arrow
d(520352425) = (2 + 1)(1 + 1)
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d(520352425) = (3)(2)
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d(520352425) = 6

More numbers for you to try

Take a look at the factors page to see the factors of 520,352,425 and how to find them.

Try the factor calculator.

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