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2. Given: AB = AD; AACB and AACD are right triangles. Prove: AACB = AACD A B. D. 3. Given: KM 1 JL JM IM, LIMK = LLMK Prove: Δ/ΚΜ-ΔΙΚΙΜ

2. Given: AB = AD; AACB and AACD are right triangles. Prove: AACB = AACD A B. D. 3. Given: KM 1 JL JM IM, LIMK = LLMK Prove: Δ/ΚΜ-ΔΙΚΙΜ

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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com/file/d/19Zp2sh35pJ_TPAFTsYK6uw0fytoe_n9F/view Ex.pdf Open with 2. Given: AB = AD ; AACB and AACD are right triangles. Prove: AACB AACD D. 3. Given: KM 1 JL JM IM, LIMK = ZLMK Prove: A/KM ALKM 4. Given: Gis the midpoint of FH. FF FH Prove: 21 22 Page 1 / 2 NE ME TEST
Transcribed Image Text:com/file/d/19Zp2sh35pJ_TPAFTsYK6uw0fytoe_n9F/view Ex.pdf Open with 2. Given: AB = AD ; AACB and AACD are right triangles. Prove: AACB AACD D. 3. Given: KM 1 JL JM IM, LIMK = ZLMK Prove: A/KM ALKM 4. Given: Gis the midpoint of FH. FF FH Prove: 21 22 Page 1 / 2 NE ME TEST
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