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U. R. S. V. P.

U. R. S. V. P.

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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What are 2 different ways that you can label the plane from the following image? 

This image features a geometric diagram, specifically a parallelogram, marked with several points labeled as follows: - Points on the parallelogram: - Vertex \( A \) - Point \( Q \) is inside the parallelogram. - Point \( R \), \( S \), \( T \), \( U \) are along the sides. - Points outside of the parallelogram: - Point \( P \) is located outside to the left. - Point \( W \) is located outside to the right. - Vertex \( V \) is opposite to vertex \( A \). The parallelogram is defined by its vertices \( A \) and \( V \) on one diagonal, and the lines extending from these vertices form the other sides of the shape. The points \( P \) and \( W \) do not intersect with the parallelogram directly and serve as external reference points. This illustration could be used to explain concepts related to parallelograms, such as area, side lengths, or the properties of points relative to the figure.
Transcribed Image Text:This image features a geometric diagram, specifically a parallelogram, marked with several points labeled as follows: - Points on the parallelogram: - Vertex \( A \) - Point \( Q \) is inside the parallelogram. - Point \( R \), \( S \), \( T \), \( U \) are along the sides. - Points outside of the parallelogram: - Point \( P \) is located outside to the left. - Point \( W \) is located outside to the right. - Vertex \( V \) is opposite to vertex \( A \). The parallelogram is defined by its vertices \( A \) and \( V \) on one diagonal, and the lines extending from these vertices form the other sides of the shape. The points \( P \) and \( W \) do not intersect with the parallelogram directly and serve as external reference points. This illustration could be used to explain concepts related to parallelograms, such as area, side lengths, or the properties of points relative to the figure.
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