INSTRUCTIONS. Find the measures of the missing angles in the following Kites. Zoom in 14 8. 16 9. 18 17 15

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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**Instructions:**

Find the measures of the missing angles in the following kites.

**Diagram 8:**

- A kite is displayed with two angles labeled:
  - One angle is labeled as \(90^\circ\).
  - Another angle is labeled as \(110^\circ\).
- The sides of the kite are indicated with tick marks to show congruency in pairs.

**Diagram 9:**

- Another kite is displayed with two sides labeled as \(3\) and \(1\), and one angle is labeled with a right-angle symbol (\(\perp\)).

**Tasks:**

- For Diagram 8:
  - Angle 1: [Text box for input]
  - Angle 2: [Text box for input]

- For Diagram 9:
  - Angle 1: [Text box for input]
  - Angle 2: [Text box for input]

**Answer keys:**

- The angles' measurements will need to be calculated based on the properties of kites where the sum of interior angles is \(360^\circ\) and the kite has a line of symmetry that bisects opposite angles.
Transcribed Image Text:**Instructions:** Find the measures of the missing angles in the following kites. **Diagram 8:** - A kite is displayed with two angles labeled: - One angle is labeled as \(90^\circ\). - Another angle is labeled as \(110^\circ\). - The sides of the kite are indicated with tick marks to show congruency in pairs. **Diagram 9:** - Another kite is displayed with two sides labeled as \(3\) and \(1\), and one angle is labeled with a right-angle symbol (\(\perp\)). **Tasks:** - For Diagram 8: - Angle 1: [Text box for input] - Angle 2: [Text box for input] - For Diagram 9: - Angle 1: [Text box for input] - Angle 2: [Text box for input] **Answer keys:** - The angles' measurements will need to be calculated based on the properties of kites where the sum of interior angles is \(360^\circ\) and the kite has a line of symmetry that bisects opposite angles.
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