**Analysis of a Mechanical Structure**In the given figure, there is a mechanical structure comprised of several points and forces acting on it. The structure has different segments positioned vertically and horizontally with differing lengths. A detailed description follows:### Structural Diagram:**Left Diagram:**1. **Points and Lengths:** - **Point D:** Positioned at the top with a vertical distance of 1.75 meters from point C. - **Point C:** Positioned 1.5 meters vertically from point B. - **Point B:** Situated 2.75 meters vertically above point A. Additionally, point B is aligned horizontally with point D. - **Point E:** Horizontally 2.0 meters from point D towards the right. - **Point F:** Horizontally 1.5 meters from point E towards the right, where force \( W \) is acting downwards. 2. **Angles and Distances:** - The distance between point G and point A is 2.25 meters with an angle \( \theta \) at point G. - The vertical distance from point A to point E is represented as \( h \). 3. **Dimensions (Given):** - \( h = 2.05 \) meters. - Tension = 85 Newtons.**Right Diagram:**1. **Force Analysis:** - The diagram represents the axial force, bending moment, and vertical shear force (\( V \)) acting on the segment between points A and A under the shear force diagram.### Problem Statement:You are required to determine the magnitude of the internal axial force (in Newtons) based on the given dimensions and tension.### Given Data:- \( h = 2.05 \) meters- Tension = 85 Newtons### Objective:- Calculate the **magnitude of the internal axial force** in Newtons.### Procedure:1. **Analyse Forces and Moments:** - Consider the forces acting on each point and the distances between them. - Consider the vertical and horizontal distances as well as the angles formed by the structure.2. **Apply Principles of Mechanics:** - Use principles of static equilibrium which include summation of forces in horizontal and vertical directions and summation of moments about a point. - Calculate the internal axial force accordingly.By thoroughly analyzing the given structure and applying the concepts of tension and force distribution,

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Answered: 1.75m 1.5 m 2.75m Given: G/e Find:…

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1.75m 1.5 m 2.75m Given: G/e Find: 2.25m Đ C B 2.0m • h = 2.05 meters • Tension = 85 Newtons E 1.5m W Magnitude of internal axial force (Newtons) A Axial Force Bending moment V Shear force

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**Analysis of a Mechanical Structure**

In the given figure, there is a mechanical structure comprised of several points and forces acting on it. The structure has different segments positioned vertically and horizontally with differing lengths. A detailed description follows:

### Structural Diagram:

**Left Diagram:**

1. **Points and Lengths:**
- **Point D:** Positioned at the top with a vertical distance of 1.75 meters from point C.
- **Point C:** Positioned 1.5 meters vertically from point B.
- **Point B:** Situated 2.75 meters vertically above point A. Additionally, point B is aligned horizontally with point D.
- **Point E:** Horizontally 2.0 meters from point D towards the right.
- **Point F:** Horizontally 1.5 meters from point E towards the right, where force \( W \) is acting downwards.

2. **Angles and Distances:**
- The distance between point G and point A is 2.25 meters with an angle \( \theta \) at point G.
- The vertical distance from point A to point E is represented as \( h \).

3. **Dimensions (Given):**
- \( h = 2.05 \) meters.
- Tension = 85 Newtons.

**Right Diagram:**

1. **Force Analysis:**
- The diagram represents the axial force, bending moment, and vertical shear force (\( V \)) acting on the segment between points A and A under the shear force diagram.

### Problem Statement:

You are required to determine the magnitude of the internal axial force (in Newtons) based on the given dimensions and tension.

### Given Data:

- \( h = 2.05 \) meters
- Tension = 85 Newtons

### Objective:

- Calculate the **magnitude of the internal axial force** in Newtons.

### Procedure:

1. **Analyse Forces and Moments:**
- Consider the forces acting on each point and the distances between them.
- Consider the vertical and horizontal distances as well as the angles formed by the structure.

2. **Apply Principles of Mechanics:**
- Use principles of static equilibrium which include summation of forces in horizontal and vertical directions and summation of moments about a point.
- Calculate the internal axial force accordingly.

By thoroughly analyzing the given structure and applying the concepts of tension and force distribution,

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