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II. Fill-in the box. Given: Rectangle ABCD with diagonals line MA and line RK R A Proof: M Prove: MRAK 2. Line MAKR 1. Rectangle MARK with diagonals line MR and line AK. Statements 5.MK KM 3. Triangle AMK and RKMare right triangles 4. Angle AMK = RKM K 6. Triangle AMK = RKM 7. Line MR AK 1. 2. 3. 4. 5. 6. 7. Reasons

II. Fill-in the box. Given: Rectangle ABCD with diagonals line MA and line RK R A Proof: M Prove: MRAK 2. Line MAKR 1. Rectangle MARK with diagonals line MR and line AK. Statements 5.MK KM 3. Triangle AMK and RKMare right triangles 4. Angle AMK = RKM K 6. Triangle AMK = RKM 7. Line MR AK 1. 2. 3. 4. 5. 6. 7. Reasons

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.
Chapter5: Similar Triangles
Section5.2: Similar Polygons
Problem 8E: Given that rectangle ABCE is similar to rectangle MNPR and that CDEPQR, what can you conclude...
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II. Fil-in the box. Given: Rectangle ABCD with diagonals line MA and line RK A R M K Prove: MR E AK Proof: Statements Reasons 1. Rectangle MARK with diagonals line MR and 1. line AK. 2. Line MA KR 2. 3. Triangle AMK and RKMare right triangles 3. 4. Angle AMK = RKM 4. 5. MK E KM 5. 6. Triangle AMK = RKM 6. 7. Line MR AK 7.
Transcribed Image Text:II. Fil-in the box. Given: Rectangle ABCD with diagonals line MA and line RK A R M K Prove: MR E AK Proof: Statements Reasons 1. Rectangle MARK with diagonals line MR and 1. line AK. 2. Line MA KR 2. 3. Triangle AMK and RKMare right triangles 3. 4. Angle AMK = RKM 4. 5. MK E KM 5. 6. Triangle AMK = RKM 6. 7. Line MR AK 7.
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