Given: LG LI; FH bisects LGFIProve: AGFH AIFHStatementsReasons1. LG- LI; FH bisects ZGFI1.2. LGFH = LIFH2. Def. of3.3. Reflexive Prop.4.4.1 Select|V 2 Select]3 1 Select |V 4 statement Select I4 reason Select

Name: Given: LG LI; FH bisects LGFIProve: AGFH AIFHStatementsReasons1. LG-
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Description: Given: LG LI; FH bisects LGFIProve: AGFH AIFHStatementsReasons1. LG- LI; FH bisects ZGFI1.2. LGFH = LIFH2. Def. of3.3. Reflexive Prop.4.4.1 Select|V 2 Select]3 1 Select |V 4 statement Select I4 reason Select

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Answered: Given: LG LI; FH bisects LGFI Prove:…

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Geometry

Given: LG LI; FH bisects LGFI Prove: AGFH AIFH Statements Reasons 1. LG = LI; FH bisects LGFI 1. 2. LGFH = LIFH 2. Def. of 3. Reflexive Prop. 4. 4. 3.

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.1: Sets And Geometry

Problem 35E

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11. (See Exercise 10.) According to Definition 5.29, is defined in by if and only if . Show that if and only if . 10. An ordered field is an ordered integral domain that is also a field. In the quotient field of an ordered integral domain define by . Prove that is a set of positive elements for and hence, that is an ordered field. Definition 5.29 Greater than Let be an ordered integral domain with as the set of positive elements. The relation greater than, denoted by is defined on elements and of by if and only if . The symbol is read “greater than.” Similarly, is read “less than.” We define if and only if. As direct consequences of the definition, we have if and only if and if and only if . The three properties of in definition 5.28 translate at once into the following properties of in . If and then . If and then . For each one and only one of the following statements is true: . The other basic properties of are stated in the next theorem. We prove the first two and leave the proofs of the others as exercises.
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