Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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### Determining the Components of Force in a Frame Structure

To understand and solve for the horizontal and vertical components of force in a frame structure, follow along with this detailed breakdown. 

#### Given Data:
- **Applied Load (P):** 640 lb

#### Problem Statement:
Determine the horizontal and vertical components of force that the pin at points **B** and **D** exert on member **ABD** of the frame.

#### Instructions:
1. **Part A:** Calculate the horizontal and vertical components of force at pin **B**.
2. **Part B:** Calculate the horizontal and vertical components of force at pin **D**.

Both parts require expressing the answer in pounds to three significant figures.

### Part A

**Task:** Determine the horizontal and vertical components of force that the pin at **B** exerts on member **ABD** of the frame.
- **Express your answer** in pounds to three significant figures.
- **Format:** Enter your answer separated by a comma.

Input box for Part A:
```
B_x, B_y = ____, ____
```
Submit your response to evaluate the correctness.

### Part B

**Task:** Determine the horizontal and vertical components of force that the pin at **D** exerts on member **ABD** of the frame.
- **Express your answer** in pounds to three significant figures.
- **Format:** Enter your answer separated by a comma.

Input box for Part B:
```
D_x, D_y = ____, ____
```
Submit your response to evaluate the correctness.

#### Figure Description:
The accompanying figure illustrates the frame structure, dimensions, and load details:

- The frame is set against a wall with several members.
- Point **A** is at the bottom left, fixed at the wall.
- Points **B**, **C**, and **D** form the other connection points in the frame.
- The load **P** (640 lb) is applied vertically downward at point **E**.

Key dimensions:
- Horizontal distance from **A** to the wall is 4 ft.
- Vertical height from **A** to **C** is 2 ft.
- Vertical height from **C** to **E** is 3 ft.
- Point **D** is 6 ft elevated on the wall from the ground level.

### Next Steps:
Calculate the forces at pins **B** and **D** using equilibrium equations for the frame. This involves summing forces and moments
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Transcribed Image Text:### Determining the Components of Force in a Frame Structure To understand and solve for the horizontal and vertical components of force in a frame structure, follow along with this detailed breakdown. #### Given Data: - **Applied Load (P):** 640 lb #### Problem Statement: Determine the horizontal and vertical components of force that the pin at points **B** and **D** exert on member **ABD** of the frame. #### Instructions: 1. **Part A:** Calculate the horizontal and vertical components of force at pin **B**. 2. **Part B:** Calculate the horizontal and vertical components of force at pin **D**. Both parts require expressing the answer in pounds to three significant figures. ### Part A **Task:** Determine the horizontal and vertical components of force that the pin at **B** exerts on member **ABD** of the frame. - **Express your answer** in pounds to three significant figures. - **Format:** Enter your answer separated by a comma. Input box for Part A: ``` B_x, B_y = ____, ____ ``` Submit your response to evaluate the correctness. ### Part B **Task:** Determine the horizontal and vertical components of force that the pin at **D** exerts on member **ABD** of the frame. - **Express your answer** in pounds to three significant figures. - **Format:** Enter your answer separated by a comma. Input box for Part B: ``` D_x, D_y = ____, ____ ``` Submit your response to evaluate the correctness. #### Figure Description: The accompanying figure illustrates the frame structure, dimensions, and load details: - The frame is set against a wall with several members. - Point **A** is at the bottom left, fixed at the wall. - Points **B**, **C**, and **D** form the other connection points in the frame. - The load **P** (640 lb) is applied vertically downward at point **E**. Key dimensions: - Horizontal distance from **A** to the wall is 4 ft. - Vertical height from **A** to **C** is 2 ft. - Vertical height from **C** to **E** is 3 ft. - Point **D** is 6 ft elevated on the wall from the ground level. ### Next Steps: Calculate the forces at pins **B** and **D** using equilibrium equations for the frame. This involves summing forces and moments
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