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Find the angle measure needed to make a hole in one

Find the angle measure needed to make a hole in one

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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Find the angle measure needed to make a hole in one

**Golf Geometry Problem** In this golf course diagram, you are tasked with finding the unknown angle \( x \). The diagram is a green area with a golf hole marked by a flag symbol. ### Key Elements in the Diagram: - The course includes several right-angle corners. - There is a clearly marked angle of \(86^\circ\) at the top of the diagram within the course. - The unknown angle \( x \) is denoted at a right-angle corner to the left side of the diagram. - The path from the ball position (red dot) to the hole is indicated with black lines. ### Explanation: 1. The diagram is an irregular polygon representing part of a golf course. 2. The angle \(86^\circ\) is part of the solution needed to determine angle \( x \). 3. The course has multiple right angles, which are essential for solving the geometric problem. This problem encourages thinking about geometric properties and relationships between angles in polygons.
Transcribed Image Text:**Golf Geometry Problem** In this golf course diagram, you are tasked with finding the unknown angle \( x \). The diagram is a green area with a golf hole marked by a flag symbol. ### Key Elements in the Diagram: - The course includes several right-angle corners. - There is a clearly marked angle of \(86^\circ\) at the top of the diagram within the course. - The unknown angle \( x \) is denoted at a right-angle corner to the left side of the diagram. - The path from the ball position (red dot) to the hole is indicated with black lines. ### Explanation: 1. The diagram is an irregular polygon representing part of a golf course. 2. The angle \(86^\circ\) is part of the solution needed to determine angle \( x \). 3. The course has multiple right angles, which are essential for solving the geometric problem. This problem encourages thinking about geometric properties and relationships between angles in polygons.
**Find the Measure of Angle \( x \) for a Hole-in-One** In Exercises 57
Transcribed Image Text:**Find the Measure of Angle \( x \) for a Hole-in-One** In Exercises 57
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