Part A Determine the components of reaction at hinge A if hinge B resists only forces in the x and y directions and A resists forces in the x, y, z directions. Enter the x, y, and z components of the reaction using three significant figures separated by commas. ΑΣφ ? vec Ag, Ay, Az = lb Submit Request Answer Part B Determine the components of reaction at hinge B if hinge B resists only forces in the x and y directions and A resists forces in the x, Y, z directions. Enter the x and y components of the reaction using three significant figures separated by a comma. vec Br, By = lb

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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**The 80-lb Door and Its Center of Gravity**

This educational module provides an analysis of the positioning of the center of gravity in a door:

- **Description**: The diagram illustrates an 80-pound door with its center of gravity located at point \( G \).

**Diagram Explanation**:

- **Positioning and Dimensions**:
  - The door is shown in a three-dimensional view.
  - The door's dimensions are marked along the \( x \), \( y \), and \( z \) axes.
  - The door is inclined at an angle of 30° from the \( y \)-axis.

- **Measurements**:
  - The vertical dimension is divided into three segments: 18 inches from the top to point \( B \), 24 inches between points \( B \) and the center of gravity \( G \), and 18 inches from \( G \) to the bottom at point \( A \).
  - The horizontal \( z \)-dimension from the wall edge to point \( B \) is 18 inches.

This visual and textual breakdown is designed to help you understand how the center of gravity impacts door stability and motion dynamics.
Transcribed Image Text:**The 80-lb Door and Its Center of Gravity** This educational module provides an analysis of the positioning of the center of gravity in a door: - **Description**: The diagram illustrates an 80-pound door with its center of gravity located at point \( G \). **Diagram Explanation**: - **Positioning and Dimensions**: - The door is shown in a three-dimensional view. - The door's dimensions are marked along the \( x \), \( y \), and \( z \) axes. - The door is inclined at an angle of 30° from the \( y \)-axis. - **Measurements**: - The vertical dimension is divided into three segments: 18 inches from the top to point \( B \), 24 inches between points \( B \) and the center of gravity \( G \), and 18 inches from \( G \) to the bottom at point \( A \). - The horizontal \( z \)-dimension from the wall edge to point \( B \) is 18 inches. This visual and textual breakdown is designed to help you understand how the center of gravity impacts door stability and motion dynamics.
**Part A**

**Question:**
Determine the components of reaction at hinge \( A \) if hinge \( B \) resists only forces in the \( x \) and \( y \) directions and \( A \) resists forces in the \( x, y, z \) directions.

**Instruction:**
Enter the \( x, y, \) and \( z \) components of the reaction using three significant figures separated by commas.

**Input Box:**
\( A_x, A_y, A_z = \) [Input Field] lb

**Buttons:**
- Submit
- Request Answer

---

**Part B**

**Question:**
Determine the components of reaction at hinge \( B \) if hinge \( B \) resists only forces in the \( x \) and \( y \) directions and \( A \) resists forces in the \( x, y, z \) directions.

**Instruction:**
Enter the \( x \) and \( y \) components of the reaction using three significant figures separated by a comma.

**Input Box:**
\( B_x, B_y = \) [Input Field] lb

**Buttons:**
- Submit
- Request Answer
Transcribed Image Text:**Part A** **Question:** Determine the components of reaction at hinge \( A \) if hinge \( B \) resists only forces in the \( x \) and \( y \) directions and \( A \) resists forces in the \( x, y, z \) directions. **Instruction:** Enter the \( x, y, \) and \( z \) components of the reaction using three significant figures separated by commas. **Input Box:** \( A_x, A_y, A_z = \) [Input Field] lb **Buttons:** - Submit - Request Answer --- **Part B** **Question:** Determine the components of reaction at hinge \( B \) if hinge \( B \) resists only forces in the \( x \) and \( y \) directions and \( A \) resists forces in the \( x, y, z \) directions. **Instruction:** Enter the \( x \) and \( y \) components of the reaction using three significant figures separated by a comma. **Input Box:** \( B_x, B_y = \) [Input Field] lb **Buttons:** - Submit - Request Answer
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