On a separate sheet of paper, graph the system of inequalities and highlight the solution. Determine whether (4,5) , (7,6) and (
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The greatest common factor of all the coefficients is of 8.
<h3>What is the greatest common factor?</h3>The greatest common factor between multiple terms is the largest value for which all terms are divisible.
In this problem, the equation is:
The terms are 16, 56 and 96. Hence, to find the gcf, we have to keep factoring them by prime factors while all can be factored by the same value, hence:
16 - 56 - 96|2
8 - 28 - 48|2
4 - 14 - 24|2
1 - 7 - 12
There are no terms by which both 7 and 12 are divisible, hence the procedure is stopped and:
gcf(16, 56, 96) = 2³ = 8.
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