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Measuring and Constructing Line Segments

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Presentation on theme: "Measuring and Constructing Line Segments"— Presentation transcript:

1 Measuring and Constructing Line Segments
Chapter 1.2

2 Today’s lesson: fancy terms for very un-fancy things
Postulate : A rule that is accepted without proof Examples: Through any two points, there is exactly one line. If two lines intersect, their intersection is exactly one point. A plane contains at least 3 non-collinear points

3 Fancy terms for very un-fancy things
Points on a line can be matched 1 to 1 with real numbers. The real number that corresponds to a point is called a coordinate. Ruler Postulate : J K What it actually means: The coordinate of point J is -4 The coordinate of point K is 3

4 Fancy terms for very un-fancy things
The distance between points A and B is written as AB. Distance is the absolute value of the difference of coordinates A and B Ruler Postulate (cont’d) : What it actually means: ST = | 5.4 – 2 | = 3.4 inches

5 Segments are congruent.
Fancy terms for very un-fancy things Congruent segments: Line segments that have the same length Lengths are equal. AB = CD Segments are congruent. AB CD

6 Fancy terms for very un-fancy things
Segment Addition Postulate If B is between A and C, then AB + BC = AC What it actually means:

7


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