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Find The Equation That Only Applies To Point C And F

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Part A. The technique on how to find the equation that only applies to point C and F, is to create a line or curve that only includes two of these points. In this case, I created a random line that isolates points C and F from the rest of the points. First, we have to find the equation of the line by choosing at least two points on the line. Using the slope-intercept form: y = mx + b, where m is the slope, Δy/Δx and b is the y-intercept. Let's choose the red points: Point 1(3,3) and Point 2(-4,-4). m = (-4 - 3)/(-4 - 3) = 1 Then, from the graph, we can see that the intercept is 0. So, the equation of the line is y=x. Now, let's find the inequality symbol that applies to C(2,1) and F(3,-4). Point C; y ? x 1 ? 2 1 < 2 Point F: y ? x -4 ?

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