What is the force in member DF? C. (include units with answer) What is the force in member CD? D. (include units with answer)

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
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**Problem C.**

What is the force in member \( DF \)?

*(include units with answer)*

---

**Problem D.**

What is the force in member \( CD \)?

*(include units with answer)*

---

For these problems, students should use methods such as the method of joints or method of sections to solve for the forces in the specified members of a truss structure, ensuring they include the correct units in their final answers.
Transcribed Image Text:**Problem C.** What is the force in member \( DF \)? *(include units with answer)* --- **Problem D.** What is the force in member \( CD \)? *(include units with answer)* --- For these problems, students should use methods such as the method of joints or method of sections to solve for the forces in the specified members of a truss structure, ensuring they include the correct units in their final answers.
In the figure, \( L = 10 \), \( P_1 = 750 \, \text{lb} \), and \( P_2 = 620 \, \text{lb} \). Compute the member forces listed below. In each case, tension is positive and compression is negative. 

[Hint: To find the distance from \( A \) to \( B \), you could use the law of sines in triangle \( ABF \). Or, you could first find the distance from \( C \) to \( B \) in the triangle \( BCE \), which has a right angle at \( C \).]

### Diagram Description

The diagram shows a truss structure consisting of members connected at points \( A, B, C, D, E, \) and \( F \). It is symmetric with:

- A vertical load \( P_1 \) applied downward at point \( C \).
- An inclined load \( P_2 \) applied at point \( B \).
- The angles in the truss are marked, with \( \angle ACF = 60^\circ \) and \( \angle CAB = 30^\circ \).

The horizontal distance between \( A \) and \( E \) is \( 2L \), and both ends \( A \) and \( E \) are supported. The structure is symmetric about the vertical axis through \( C \). The dimension labels at various points assist in calculations using trigonometry and mechanics principles.
Transcribed Image Text:In the figure, \( L = 10 \), \( P_1 = 750 \, \text{lb} \), and \( P_2 = 620 \, \text{lb} \). Compute the member forces listed below. In each case, tension is positive and compression is negative. [Hint: To find the distance from \( A \) to \( B \), you could use the law of sines in triangle \( ABF \). Or, you could first find the distance from \( C \) to \( B \) in the triangle \( BCE \), which has a right angle at \( C \).] ### Diagram Description The diagram shows a truss structure consisting of members connected at points \( A, B, C, D, E, \) and \( F \). It is symmetric with: - A vertical load \( P_1 \) applied downward at point \( C \). - An inclined load \( P_2 \) applied at point \( B \). - The angles in the truss are marked, with \( \angle ACF = 60^\circ \) and \( \angle CAB = 30^\circ \). The horizontal distance between \( A \) and \( E \) is \( 2L \), and both ends \( A \) and \( E \) are supported. The structure is symmetric about the vertical axis through \( C \). The dimension labels at various points assist in calculations using trigonometry and mechanics principles.
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