**Problem Statement: Cable System Analysis**Consider the cable system shown in FIGURE P3-18 of the textbook. Given that:- \(\theta = 45^\circ\)Determine the direction of the horizontal reaction at point 'B'.**Options:**- 0°- 45°- 90°- 135°- 180°- 225°- 270°- 315°- CCW (Counterclockwise)- CW (Clockwise) ### Diagram Description**Figure P3-18**This diagram illustrates a static equilibrium problem where a weight of 90 pounds is suspended by a system of cords attached to two points, B and C, on a vertical surface. The configuration consists of the following components:- **Point A**: The point from which the 90 lb weight is suspended.- **Weight**: A triangular shape labeled "90 lb" is suspended from point A.- **Cords**: Two cords extend from point A to points B and C. #### Angles and Labels- The angle between the cord and the vertical wall at point B is labeled as \(30^\circ\).- The angle between the cord and the vertical wall at point C is labeled as \(\theta\).The diagram involves solving for forces in the cords and the angle \(\theta\) based on the given weight and angle.

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Answered: Consider the cable system shown in…

Consider the cable system shown in FIGURE P3-18 of the textbook. If: • e - 45° then, what is the direction of the horizontal reaction at point 'B'?

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Free undamped vibrations

Whenever an object/system displaces in either side of its equilibrium position with the help of an external/internal means, then the object/system moves regularly or randomly on both sides of its equilibrium position. This motion is called vibration. Generally, there are three types of vibration: longitudinal vibration, transverse vibration, and torsional vibration.

Question

**Problem Statement: Cable System Analysis**

Consider the cable system shown in FIGURE P3-18 of the textbook. Given that:

- \(\theta = 45^\circ\)

Determine the direction of the horizontal reaction at point 'B'.

**Options:**

- 0°
- 45°
- 90°
- 135°
- 180°
- 225°
- 270°
- 315°
- CCW (Counterclockwise)
- CW (Clockwise)

### Diagram Description

**Figure P3-18**

This diagram illustrates a static equilibrium problem where a weight of 90 pounds is suspended by a system of cords attached to two points, B and C, on a vertical surface. The configuration consists of the following components:

- **Point A**: The point from which the 90 lb weight is suspended.
- **Weight**: A triangular shape labeled "90 lb" is suspended from point A.
- **Cords**: Two cords extend from point A to points B and C.

#### Angles and Labels

- The angle between the cord and the vertical wall at point B is labeled as \(30^\circ\).
- The angle between the cord and the vertical wall at point C is labeled as \(\theta\).

The diagram involves solving for forces in the cords and the angle \(\theta\) based on the given weight and angle.

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