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I know that 36 is divisible by 3 and 36 = 3xx12. This tells me that 72 = 2xx3xx12, so I know that 72 = 3xx2xx12 = 3xx24] color (blue) (3 xx 24) [Now we need to check 4. Up above, we got 72 = 2xx36 since 36 = 2xx18, we see that 72 = 2xx2xx18 = 4xx18] color (blue) (4 xx 18) [The next number to check is 5.
72 = 2^3xx3^2 Divide the number to be factored by the prime numbers in turn. Test that result is a natural number. If so, it is a prime factor. Continue until the factorisation is complete. In this example: 72 is even so 2 is a factor; 72/2 = 36 36 and 36/2 = 18 are also even so we have two more 2's as prime factors. 18/2 = 9 = 3xx3 Hence we have two 3's as prime factors. Therefore the prime ...
Prealgebra Factors and Multiples Divisibility and Factors. 1 Answer Sarah C Apr 3, 2016 ...
12 I like to answer these questions by first doing prime factorizations: 60=2xx30=2xx2xx15=2xx2xx3xx5 72=2xx36=2xx2xx18=2xx2xx2xx9=2xx2xx2xx3xx3 The GCF will have all the numbers that are common to both 60 and 72. GCF=? Let's start with 2's first. 60 has two 2s, while 72 has three. Two 2s are common to both, so our GCF will have two 2s: GCF=2xx2xx? Now 3s. 60 has one 3 and 72 has two 3s. One 3 ...
Answer link. GCF = 18 Common factors: " " 1 , 2, 3, 6, 9, 18 There can be several common factors, but there is only one Greatest Common factor. Write 36 and 90 as the product of their prime factors. 36 = 2xx2xx3xx3 90= color (white) (xxx)2xx3xx3xx5 GCF =color (white) (x)2xx3xx3 color (white) (xxx) =18 As for all the common factors, it is ...
How can you simplify the following fraction using prime factorization?: 736 501. How can you simplify the following fraction using prime factorization?: 456 939. Which of the following numbers has the largest number of unique prime factors?: {1024, 36, 75, 70, 42} Which of the following numbers has the largest number of unique prime factors ...
List in their pairs. 1 & 70 2 & 35 5 & 14 7 & 10. I don't need to check between the numbers 10, 14, 35 and 70 because I have the factors in pairs.
So the factors of 36 are the numbers that divide exactly into it. One way is to find what pairs of numbers multiply to give 36. 1 × 36 = 36. so 1 & 36 are factors. 2 × 18 = 36. 3 × 12 = 36. 4 × 9 = 36. 6 × 6 = 36. There are no more possible pairs so we have all the factors in question.
You want to write #72# as the product (multiplication) of the factors which are all prime numbers. (Numbers such as #2,3,5,7,11,...) To use a factor tree ( also called the branch method), start with any two factors of #72# and then expand each until you get to a prime factor (they are shown in blue) #color(white)(wwwwwwwwwwww)72#
3 List all factors of each number: 39: 1,3, 13,39 6: 1,2,3,6 The only factor common to both numbers is 3.