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Fixed a system of coordinates in the plane the plane, consider points A(1, 1), B = (1,-1), C(2, 2) Let AB, TBC and CA be the lines joining respectively, the points A, B and B,C and C₂ A Find the correct statement. A) The lines rAB, VBC and rCA have no B) The lines rAB, VBC and VCA coincide c) The lines TAB and rep are parallel D) The point's in common. lines VAB and rBc are orthogonal =) The lines rAB, VBC and rCA are parallel to each other

Fixed a system of coordinates in the plane the plane, consider points A(1, 1), B = (1,-1), C(2, 2) Let AB, TBC and CA be the lines joining respectively, the points A, B and B,C and C₂ A Find the correct statement. A) The lines rAB, VBC and rCA have no B) The lines rAB, VBC and VCA coincide c) The lines TAB and rep are parallel D) The point's in common. lines VAB and rBc are orthogonal =) The lines rAB, VBC and rCA are parallel to each other

Elementary Geometry For College Students, 7e
Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
SectionP.CT: Test
Problem 1CT
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Fixed a system of coordinates in the plane, consider points A(1,1), B = (1,-1), C(2, 2). Let rAB, TBC and ICA be the lines joining respectively, the points B,C and C₂, A A, B, and Find the correct statement. A) The lines rAB, VBC and reA have no B) The lines TAB, VBC and VCA coincide c) The lines TAB and rep are parallel points in common. D) The lines VAB and "BC are orthogonal E) The lines rAB, VBC and reA are parallel to each other. L
Transcribed Image Text:Fixed a system of coordinates in the plane, consider points A(1,1), B = (1,-1), C(2, 2). Let rAB, TBC and ICA be the lines joining respectively, the points B,C and C₂, A A, B, and Find the correct statement. A) The lines rAB, VBC and reA have no B) The lines TAB, VBC and VCA coincide c) The lines TAB and rep are parallel points in common. D) The lines VAB and "BC are orthogonal E) The lines rAB, VBC and reA are parallel to each other. L
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