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Unformatted text preview: Chapter 2 38 13. Explore: There are five points, and each pair is to be connected by a segment. Plan: Draw a diagram. Solve: Connect each point with every other point. Then, count the number of segments. Between every two points there is exactly one segment. For the five points, ten segments can be drawn. Examine: The ten segments that can be drawn are A w B w , A w C w , A w D w , A w E w , B w C w , B w D w , B w E w , C w D w , C w E w , and D w E w . 14. Explore: There are six points, and each pair is to be connected by a segment. Plan: Draw a diagram. Solve: Connect each point with every other point. Then, count the number of segments. Between every two points there is exactly one segment. For the 6 points, 15 segments can be drawn. Examine: The 15 segments that can be drawn are A w B w , A w C w , A w D w , A w E w , A w F w , B w C w , B w D w , B w E w , B w F w , C w D w , C w E w , C w F w , D w E w , D w F w , and E w F w . 15. Explore: There are seven points, and each pair is to be connected by a segment....
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This note was uploaded on 12/19/2011 for the course MAC 1140 taught by Professor Dr.zhan during the Fall '10 term at UNF.
 Fall '10
 Dr.Zhan
 Calculus, PreCalculus

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