For structural reasons bridges often have criss crossing trusses underneath. These trusses make many triangles like the figures below. Use the second figure to help find the missing length. Rom to the nearest tenth. x 115 ft Cross section of part of bridge *Note: Image taken from http://www.rogersconnection.com/triangles/ A. 8.1 feet X 1632.5 feet 87 C. 77.0 ft D. 171.6 ft

Elementary Geometry For College Students, 7e
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ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
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### Understanding Truss Bridges: Calculating Missing Lengths

For structural reasons, bridges often have criss-crossing trusses underneath. These trusses make many triangles. In the figures below, use the second figure to help find the missing length. Round to the nearest tenth.

#### Question and Image Reference
*Note: Image taken from [PerfectConnection.com](http://www.perfectconnection.com/triangle)*

![Truss Bridge](attachment:bridge_trusses.jpg)
*Note: Image taken from http://www.perfectconnection.com/triangle*

#### Multiple-Choice Options:
A. 81 feet  
B. 1632.5 feet (marked with an "X" indicating it is incorrect)  
C. 770 feet  
D. 171.6 feet  

#### Diagram Description:
A detailed figure is provided that illustrates the cross section of part of the bridge. The diagram shows a rectangle divided into two triangles. The dimensions given are as follows:
- One triangle has a base of 8 feet and a height of 11.5 feet.
- The other triangle has the same height (11.5 feet) but is not labeled with any other dimension.

#### Task:
Find the missing length using the given diagram and round your answer to the nearest tenth.

Remember, the understanding of these measurements and calculations is crucial for ensuring the stability and safety of bridge structures.

For more details on truss calculations and examples, please visit our educational resources on structural engineering.

---

*This activity helps students learn how to calculate unknown lengths in structural diagrams, reinforcing geometry and practical applications in engineering.*
Transcribed Image Text:### Understanding Truss Bridges: Calculating Missing Lengths For structural reasons, bridges often have criss-crossing trusses underneath. These trusses make many triangles. In the figures below, use the second figure to help find the missing length. Round to the nearest tenth. #### Question and Image Reference *Note: Image taken from [PerfectConnection.com](http://www.perfectconnection.com/triangle)* ![Truss Bridge](attachment:bridge_trusses.jpg) *Note: Image taken from http://www.perfectconnection.com/triangle* #### Multiple-Choice Options: A. 81 feet B. 1632.5 feet (marked with an "X" indicating it is incorrect) C. 770 feet D. 171.6 feet #### Diagram Description: A detailed figure is provided that illustrates the cross section of part of the bridge. The diagram shows a rectangle divided into two triangles. The dimensions given are as follows: - One triangle has a base of 8 feet and a height of 11.5 feet. - The other triangle has the same height (11.5 feet) but is not labeled with any other dimension. #### Task: Find the missing length using the given diagram and round your answer to the nearest tenth. Remember, the understanding of these measurements and calculations is crucial for ensuring the stability and safety of bridge structures. For more details on truss calculations and examples, please visit our educational resources on structural engineering. --- *This activity helps students learn how to calculate unknown lengths in structural diagrams, reinforcing geometry and practical applications in engineering.*
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