Homework 21 Answers 1. It is neither hyperbolic nor Euclidean, because there are either no rectangles (hyperbolic) or there are
Equivalents to the Euclidean Parallel Postulate In this section we work within neutral geometry to prove that a number of differ
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Alternate Interior Angles: Examples | What are Alternate Interior Angles? - Video & Lesson Transcript | Study.com
Postulates of Euclidean Geometry Postulates 1–9 of Neutral Geometry. Postulate 10E (The Euclidean Parallel Postulate). For eac
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Alternate Interior Angles: Examples | What are Alternate Interior Angles? - Video & Lesson Transcript | Study.com
![SOLVED: Consider the following: Let denote the defect of a triangle. One ofthe following two statements can be proved in Neutral Geometry and the other cannot Prove the one that can be SOLVED: Consider the following: Let denote the defect of a triangle. One ofthe following two statements can be proved in Neutral Geometry and the other cannot Prove the one that can be](https://cdn.numerade.com/ask_images/5953ecb7f40247a9823b798924ad5ebf.jpg)