Find the measurements of the given figure. Round to the nearest hundredth a. GH=b. GF=c. M ### Right-Angle Triangle Diagram**Description:**The image shows a right-angle triangle labeled with vertices $ G $, $ F $, and $ H $. The triangle is oriented such that the right angle is at vertex $ F $. The length of side $ FH $ (the base of the triangle) is given as 18.4 inches. The angle $ \angle HGF $, opposite side $ FH $, is noted to be $ 35^\circ $.**Details:**- **Vertices and Angles:** - $ G $: Vertex at the top of the triangle. - $ F $: Vertex at the right-angle corner (90°). - $ H $: Vertex opposite $ G $. - $ \angle HGF = 35^\circ $.- **Sides:** - Side $ FH $ is the base of the triangle, with a length of $ 18.4 $ inches. This diagram is useful for understanding the properties of right-angle triangles and can be applied in trigonometric calculations to find unknown sides or angles using functions such as sine, cosine, and tangent.

Name: Find the measurements of the given figure. Round to the nearest hundre
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Description: Find the measurements of the given figure. Round to the nearest hundredth a. GH=b. GF=c. M ### Right-Angle Triangle Diagram**Description:**The image shows a right-angle triangle labeled with vertices $ G $, $ F $, and $ H $. The triangle is ori

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Answered: G 35° H. F 18.4 in.

Math

Geometry

G 35° H. F 18.4 in.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter3: Functions And Graphs

Section3.3: Lines

Problem 10E

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Find the measurements of the given figure. Round to the nearest hundredth a. GH= b. GF= c. M

### Right-Angle Triangle Diagram

**Description:**

The image shows a right-angle triangle labeled with vertices $ G $, $ F $, and $ H $. The triangle is oriented such that the right angle is at vertex $ F $. The length of side $ FH $ (the base of the triangle) is given as 18.4 inches. The angle $ \angle HGF $, opposite side $ FH $, is noted to be $ 35^\circ $.

**Details:**

- **Vertices and Angles:**
- $ G $: Vertex at the top of the triangle.
- $ F $: Vertex at the right-angle corner (90°).
- $ H $: Vertex opposite $ G $.
- $ \angle HGF = 35^\circ $.

- **Sides:**
- Side $ FH $ is the base of the triangle, with a length of $ 18.4 $ inches.

This diagram is useful for understanding the properties of right-angle triangles and can be applied in trigonometric calculations to find unknown sides or angles using functions such as sine, cosine, and tangent.

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