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kyliexhill
04.08.2020 •
Mathematics
Find the GCF of 207c^3 and 108c^2
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Ответ:
The GCF of 207c^3 and 108c² is 9c²
Given the expressions![207c^3 \ and \ 108c^2](/tpl/images/0717/0524/7b8d1.png)
We are to find the GCF of both terms
First, we need to get the factors as shown::
207c³ = 9 * 23 * c² * c
108c² = 9 * 12 * c²
From the factors, we can see that 9 and c² are common to both terms:
The GCF of 207c^3 and 108c² is 9c²
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Ответ:
9c²
Step-by-step explanation:
To find the Greatest Common Factor of 207c³ and 108c², first factor them down to their primes and see what they have in common.
207c³ 108c²
∧ ∧ ∧ ∧
9·23 c·c·c 9·12 c·c
∧ ∧ ∧
3·3 3·3 3·4
∧
2·2
207c³: 3·3·23 c·c·c
108c²: 2·2·3·3·3·4 c·c
GCF = 3·3 c·c
= 9c²
Ответ:
divided by six is the same as 1/6
so we use 3/5 multiply by 1/6
After that, put it to the simplest fraction