Please asap ### Understanding Forces on a Stationary CrateA crate sits on a rough surface. Using a rope, a man applies a force to the crate as shown in a figure. The force is not enough to move the crate, however, and it remains stationary. If necessary, use \( F_s \) for the force of static friction, and \( F_k \) as the force of kinetic friction.---#### Free Body Diagram ExplanationThe interactive image depicts a Free Body Diagram for the crate. Here's a detailed explanation:1. **Axes**: - The coordinate system is defined with the \( x \)-axis horizontal and the \( y \)-axis vertical.2. **Forces**: - **\( F_n \)** (Normal Force): This force is represented by a vertical arrow pointing upwards. It counteracts the weight of the crate and is perpendicular to the surface. - **\( F_g \)** (Gravitational Force): This force is represented by a vertical arrow pointing downwards, indicating the weight of the crate due to gravity. - **\( F \)**: This force is represented by an arrow applied at an angle \( \theta \) above the horizontal, indicating the pulling force of the rope. - **\( F_s \)** (Static Friction Force): This force is represented by an arrow pointing to the left and parallel to the surface. It prevents the crate from sliding and opposes the applied force.3. **Graphical Interface**: - The right side of the image appears to be a control panel used to manipulate the forces labeled “Add Force” and “Reset All”. Each force is listed with its direction (in degrees), which can be adjusted. - The bottom of the interface shows buttons labeled "Submit," "Help," "Feedback," and "I give up!" designed to guide interactions within the tool.4. **Vectors and Summation**: - The combined forces result in \(\Sigma F_{x} = 0 \) and \( \Sigma F_{y} = 0 \), verifying that the crate remains stationary and in equilibrium.The static friction \( F_s \) adjusts to balance the applied force \( F \) until it reaches the maximum limit. If \( F \) exceeds this limit, the crate would begin to move, and \( F_k \) would come into play.

Answered: Image /qna-images/answer/fe1e78fc-439b-4d9d-961f-ea9f710f33df.jpg

Answered: the crate, however, and it remains…

the crate, however, and it remains stationary. If necessary, use Fs for the force of static friction, and Fk as the force of kinetic friction

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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### Understanding Forces on a Stationary Crate

A crate sits on a rough surface. Using a rope, a man applies a force to the crate as shown in a figure. The force is not enough to move the crate, however, and it remains stationary. If necessary, use \( F_s \) for the force of static friction, and \( F_k \) as the force of kinetic friction.

---

#### Free Body Diagram Explanation

The interactive image depicts a Free Body Diagram for the crate. Here's a detailed explanation:

1. **Axes**:
- The coordinate system is defined with the \( x \)-axis horizontal and the \( y \)-axis vertical.

2. **Forces**:
- **\( F_n \)** (Normal Force): This force is represented by a vertical arrow pointing upwards. It counteracts the weight of the crate and is perpendicular to the surface.
- **\( F_g \)** (Gravitational Force): This force is represented by a vertical arrow pointing downwards, indicating the weight of the crate due to gravity.
- **\( F \)**: This force is represented by an arrow applied at an angle \( \theta \) above the horizontal, indicating the pulling force of the rope.
- **\( F_s \)** (Static Friction Force): This force is represented by an arrow pointing to the left and parallel to the surface. It prevents the crate from sliding and opposes the applied force.

3. **Graphical Interface**:
- The right side of the image appears to be a control panel used to manipulate the forces labeled “Add Force” and “Reset All”. Each force is listed with its direction (in degrees), which can be adjusted.
- The bottom of the interface shows buttons labeled "Submit," "Help," "Feedback," and "I give up!" designed to guide interactions within the tool.

4. **Vectors and Summation**:
- The combined forces result in \(\Sigma F_{x} = 0 \) and \( \Sigma F_{y} = 0 \), verifying that the crate remains stationary and in equilibrium.

The static friction \( F_s \) adjusts to balance the applied force \( F \) until it reaches the maximum limit. If \( F \) exceeds this limit, the crate would begin to move, and \( F_k \) would come into play.

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