Graph the following 4 forces listed in the table by using a protractor and a ruler to draw to the graph.

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Graph the following 4 forces listed in the table by using a protractor and a ruler to draw to the graph.

**Static Equilibrium with Four Forces** *(All four angles cannot be 90 degrees)*

|             | Mass (Kg) | \[F = 9.8 \, \text{m/s}^2 \times \text{mass}\] | Angle in degrees | \[F_x = F \cos \theta\] | \[F_y = F \sin \theta\] |
|-------------|-----------|-----------------------------------------------|-----------------|------------------------|-----------------------|
| **Force 1** | 0.085 kg  | 0.86 N                                        | 12              | 0.81                   | -0.73                |
| **Force 2** | 0.055 kg  | 0.539 N                                       | 67              | 0.210                  | 0.17                 |
| **Force 3** | 0.106 kg  | 1.03 N                                        | 175             | -1.035                 | 0.50                 |
| **Force 4** | 0.075 kg  | 0.735 N                                       | 275             | 0.06                   | 0.09                 |

**Sum of x component and y component of each force:**  
\[ \rightarrow \] \( \sum F_x = 0.04 \)  
\[ \sum F_y = 0.03 \)

---

This table displays the data for a static equilibrium scenario involving four forces. Each force is defined by its mass, force magnitude, angle in degrees, and x and y components calculated using trigonometric functions.

**Graph/Diagram Explanation:**

The lower part of the image is a grid, which can be used for plotting the forces and their components. Each grid cell can represent units to help visualize how the forces interact in a two-dimensional plane. The equilibrium condition is when the sum of the forces in both x and y directions is close to zero, indicating that the system is in balance.
Transcribed Image Text:**Static Equilibrium with Four Forces** *(All four angles cannot be 90 degrees)* | | Mass (Kg) | \[F = 9.8 \, \text{m/s}^2 \times \text{mass}\] | Angle in degrees | \[F_x = F \cos \theta\] | \[F_y = F \sin \theta\] | |-------------|-----------|-----------------------------------------------|-----------------|------------------------|-----------------------| | **Force 1** | 0.085 kg | 0.86 N | 12 | 0.81 | -0.73 | | **Force 2** | 0.055 kg | 0.539 N | 67 | 0.210 | 0.17 | | **Force 3** | 0.106 kg | 1.03 N | 175 | -1.035 | 0.50 | | **Force 4** | 0.075 kg | 0.735 N | 275 | 0.06 | 0.09 | **Sum of x component and y component of each force:** \[ \rightarrow \] \( \sum F_x = 0.04 \) \[ \sum F_y = 0.03 \) --- This table displays the data for a static equilibrium scenario involving four forces. Each force is defined by its mass, force magnitude, angle in degrees, and x and y components calculated using trigonometric functions. **Graph/Diagram Explanation:** The lower part of the image is a grid, which can be used for plotting the forces and their components. Each grid cell can represent units to help visualize how the forces interact in a two-dimensional plane. The equilibrium condition is when the sum of the forces in both x and y directions is close to zero, indicating that the system is in balance.
Expert Solution
Step 1

We don't provide handwritten solutions/diagrams. We have drawn the required graphs digitally. You can easily replicate these on pen and paper.

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Graph 1. For Force-1

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Graph 2. For Force-2

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Graph 3. For Force-3

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Graph 4. For Force-4

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Graph 5. For Force-5

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