Mathematics

Mathematics, 28.07.2019 01:20, amandavelez12122005

What is the distance of the segment formed by joining the following 2 points on a coordinate plane (8,4) (-7,-4)

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Mathematics, 16.07.2019 21:30, chloeboo

"we use different formulas to find the distance of a segment on a number line, d=|a−b|, and the distance of a segment in the coordinate plane, d=(x2−x1)2+(y2−y1)2−−−−−−−−−−−−−−−−−−√. why is it necessary to use the absolute value of the difference when finding the distance on a number line, but not necessary when finding the differences of the coordinates in the coordinate plane? "

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Mathematics, 07.10.2019 14:30, trinidydavis

Consider the line segment with end points (0, −6) and (0, −11). a. what do the ordered pairs of the end points have in common, and what does that mean about the line segment’s location in the coordinate plane? b. find the length of the line segment described by finding the distance between its end points (0, −6) and (0, −11).

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Mathematics, 07.10.2019 14:30, marialandingin7520

Consider the line segment with end points (−3, 3) and (−3, −5). a. what do the end points, which are represented by the ordered pairs, have in common? what does that tell us about the location of the line segment on the coordinate plane? b. find the length of the line segment by finding the distance between its end points.

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Mathematics, 18.10.2019 15:00, yairreyes01

The points (–5, 6) and (5, 6) are vertices of a hexagon. the line segment joining the two points forms one of the sides of the hexagon. which statement explains the segment formed by these endpoints? since the x-coordinates are opposites, the segment is vertical, and the distance between the points is 10 units. since the x-coordinates are opposites, the segment is horizontal, and the distance between the points is 12 units. since the y-coordinates are the same, the segment is vertical, and the distance between the points is 12 units. since the y-coordinates are the same, the segment is horizontal, and the distance between the points is 10 units.

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