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thout drawing the triangles write all six pair of corresponding sides and angles in the following congruent triangles : (a) AABC = AXYZ (c) ABCA = AMNO (b) APQR = ALMN (d) APQR = AYXZ

thout drawing the triangles write all six pair of corresponding sides and angles in the following congruent triangles : (a) AABC = AXYZ (c) ABCA = AMNO (b) APQR = ALMN (d) APQR = AYXZ

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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. Stater Exercise 13 (A) thout drawing the triangles write all six pair of corresponding sides and angles in the following congruent triangles: (a) AABC = AXYZ (c) ABCA = AMNO 2. State the condition under which the following two figures will be congruent. (a) Two line segments (b) Two angles (c) Two squares (e) Two circles. 3. If for AABC and APQR, the correspondence (b) APQR = ALMN ( d ) ΔΡQR= ΔΥΧΖ (d) Two rectangles BCA + QRP is a congruence, which of the following are true. (a) ZB= ZQ (b) ZP= ZC (c) ZC= ZQ (d) AB = PQ (b) (f) AC = RP (e) BC = RP 4. Let the correspondence YZX → RAP be true. Then fill in the blanks to make each statement correct. (a) Y= (b) XZ= (c) ZX = (d) XY= (c)
Transcribed Image Text:. Stater Exercise 13 (A) thout drawing the triangles write all six pair of corresponding sides and angles in the following congruent triangles: (a) AABC = AXYZ (c) ABCA = AMNO 2. State the condition under which the following two figures will be congruent. (a) Two line segments (b) Two angles (c) Two squares (e) Two circles. 3. If for AABC and APQR, the correspondence (b) APQR = ALMN ( d ) ΔΡQR= ΔΥΧΖ (d) Two rectangles BCA + QRP is a congruence, which of the following are true. (a) ZB= ZQ (b) ZP= ZC (c) ZC= ZQ (d) AB = PQ (b) (f) AC = RP (e) BC = RP 4. Let the correspondence YZX → RAP be true. Then fill in the blanks to make each statement correct. (a) Y= (b) XZ= (c) ZX = (d) XY= (c)
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