Is ABCD GHJK? Explain. B. H K ..... Choose the correct answer below. O A. Yes. AADC AGKJ by SAS, AC KJ by CPCTC, and AABC AGHJ by SAS. So there is a rigid motion that maps AADC to AGKJ. Because rigid motions preserve angle measures, the same rigid motion maps AABC to AGJH. And because rigid motions preserve distances, the same rigid motion maps CB to JH. Thus, there is a rigid motion that maps A to J, B to G, C to H, and D to K. Therefore, ABCD GHJK. B. Yes. AADC AGKJ by AAS, AC GJ by CPCTC, and AABC=AGHJ by SAS. So there is a rigid motion that maps AADC to AGKJ. Because rigid motions preserve angle measures, the same rigid motion maps AACB to AGJH. And because rigid motions preserve distances, the same rigid motion maps CB to JH. Thus, there is a rigid motion that maps A to G, B to H, C to J, and D to K. Therefore, ABCD GHJK. OC. No. AADC AGKJ by SAS, but AABC and AGHJ cannot be shown congruent because only one pair of congruent sides and one pair of congruent angles are known. Therefore, ABCD and GHJK are not composed of corresponding congruent triangles. D. No. AADC AGKJ by AAS, but AABC and AGHJ cannot be shown congruent because only one pair of congruent sides and one pair of congruent angles are known. Therefore, ABCD and GHJK are not composed of corresponding congruent triangles.
Is ABCD GHJK? Explain. B. H K ..... Choose the correct answer below. O A. Yes. AADC AGKJ by SAS, AC KJ by CPCTC, and AABC AGHJ by SAS. So there is a rigid motion that maps AADC to AGKJ. Because rigid motions preserve angle measures, the same rigid motion maps AABC to AGJH. And because rigid motions preserve distances, the same rigid motion maps CB to JH. Thus, there is a rigid motion that maps A to J, B to G, C to H, and D to K. Therefore, ABCD GHJK. B. Yes. AADC AGKJ by AAS, AC GJ by CPCTC, and AABC=AGHJ by SAS. So there is a rigid motion that maps AADC to AGKJ. Because rigid motions preserve angle measures, the same rigid motion maps AACB to AGJH. And because rigid motions preserve distances, the same rigid motion maps CB to JH. Thus, there is a rigid motion that maps A to G, B to H, C to J, and D to K. Therefore, ABCD GHJK. OC. No. AADC AGKJ by SAS, but AABC and AGHJ cannot be shown congruent because only one pair of congruent sides and one pair of congruent angles are known. Therefore, ABCD and GHJK are not composed of corresponding congruent triangles. D. No. AADC AGKJ by AAS, but AABC and AGHJ cannot be shown congruent because only one pair of congruent sides and one pair of congruent angles are known. Therefore, ABCD and GHJK are not composed of corresponding congruent triangles.
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Transcribed Image Text:Is ABCD GHJK? Explain.
H.
A
K
Choose the correct answer below.
A. Yes. AADC AGKJ by SAS, AC KJ by CPCTC, and AABC = AGHJ by SAS. So there is a rigid motion that
maps AADC to AGKJ. Because rigid motions preserve angle measures, the same rigid motion maps AABC to
AGJH. And because rigid motions preserve distances, the same rigid motion maps CB to JH. Thus, there is a rigid
motion that maps A to J, B to G, C to H, and D to K. Therefore, ABCD = GHJK.
B. Yes. AADC AGKJ by AAS, AC GJ by CPCTC, and AABC =AGHJ by SAS. So there is a rigid motion that
maps AADC to AGKJ. Because rigid motions preserve angle measures, the same rigid motion maps AACB to
AGJH. And because rigid motions preserve distances, the same rigid motion maps CB to JH. Thus, there is a rigid
motion that maps A to G, B to H, C to J, and D to K. Therefore, ABCD 2 GHJK.
C. No. AADC AGKJ by SAS, but AABC and AGHJ cannot be shown congruent because only one pair of congruent
sides and one pair of congruent angles are known. Therefore, ABCD and GHJK are not composed of corresponding
congruent triangles.
O D. No. AADC AGKJ by AAS, but A ABC and AGHJ cannot be shown congruent because only one pair of congruent
sides and one pair of congruent angles are known. Therefore, ABCD and GHJK are not composed of corresponding
congruent triangles.
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