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How to Edit PDF Prime Factorization And Factor Trees via G Suite

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PDF Editor FAQ

Why would you get the same prime factorization with different methods? For example, a factor tree and repeated division.

The Integers are a Unique Factorization Domain: every non-zero, non-unit number can be written as a product of primes that is unique (up to the order of the primes and multiplication by units). This is known as the Fundamental Theorem of Arithmetic.Any valid method for factoring an Integer must therefore produce this unique result.

How can you divide 1500 into 5, 15, 10 and 10 parts?

you can do this by using the prime factors method by making a factor tree s uch as this one bellowthis makes it 2x2x3x5x5x5x1=1500Prime Factors Tree of15001500/ \2 750/ \2 375/ \3 125/ \5 25/ \5 5/ \5 1

What is the total number of divisors of 600?

600 factors as 2^3*3*5^2. (This is an easy enough prime factorization to find by hand using, for instance, a factor tree.)The total number of divisors of a number is the product of one more than each exponent in its prime factorization, so the total number of divisors of 600 is (3+1)*(1+1)*(2+1)=4*2*3=24 factors.The factors are:1,2,3,4,5,6,8,10,12,15,20,24,25,30,40,50,60,75,100,120,150,200,300,600

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