A line segment is drawn from (1, 6) to (3, 6) on a coordinate grid. Which answer explains one way that the length of this line segment can be determined? A. Add 3 + 1. B. Add 6 + 1. C. Subtract 3 – 1. D. Subtract 6 – 1.
C grath it to see
well i have a lot oiof expiirence so i dont need a whole grath i just imagine
well the points are the form (x,y) both y coordinates are the same, so this will be a horizontal line... can you see that?
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So the distance between the two , is just a horizontal distance from x=1 to x=3 Distance AB = subtract 3 - 1
More formally , the distance magnitude is the hypotenuse of a right triangle \[\left| AB \right| \sqrt{(By-Ay)^2 + (Bx - Ax)^2}\] By = 6 Ay = 6 Ax = 3 Bx = 3 \[\left| AB \right| = \sqrt{(0 - 0)^2 + (3 - 1)^2} = \sqrt{4} = 2\]
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@Hannah456789
Thanks
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