Lauren made the plan shown for proving that quadrilateral ABC D with AB = CD and BC = DA is a parallelogram, by showing that the opposite angles are congruent. Plan: Draw in diagonals AC and BD. The given information and the shared side AC along with the Reflexive Property can be used to prove given information and the shared side BD. This will lead to angles are congruent. by the SSS Congruence Postulate. Using CPCTC, The same can be done for using the . Therefore, ABC D is a parallelogram because opposite What are the missing parts of the plan for the proof? A 스ABC스 ΔCDA; LA 쓴 20; ABCD 쓴 ΔDAB, LB~ LD B AABC ACDA; ZBz ZD; ABCD = ADAB; ZA = ZC C ΔBCD스 ADAB, LA 쓴 2C; AABC 스 △CDA; LB~ ZD D D ABCD ADAB; ZBZ ZD; AABC = ACDA; ZA LC
Lauren made the plan shown for proving that quadrilateral ABC D with AB = CD and BC = DA is a parallelogram, by showing that the opposite angles are congruent. Plan: Draw in diagonals AC and BD. The given information and the shared side AC along with the Reflexive Property can be used to prove given information and the shared side BD. This will lead to angles are congruent. by the SSS Congruence Postulate. Using CPCTC, The same can be done for using the . Therefore, ABC D is a parallelogram because opposite What are the missing parts of the plan for the proof? A 스ABC스 ΔCDA; LA 쓴 20; ABCD 쓴 ΔDAB, LB~ LD B AABC ACDA; ZBz ZD; ABCD = ADAB; ZA = ZC C ΔBCD스 ADAB, LA 쓴 2C; AABC 스 △CDA; LB~ ZD D D ABCD ADAB; ZBZ ZD; AABC = ACDA; ZA LC
Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
Chapter4: Quadrilaterals
Section4.3: The Rectangle, Square, And Rhombus
Problem 42E: a Argue that the midpoint of the hypotenuse of a right triangle is equidistant from the three...
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