Replace the force and couple system by an equivalent force and couple moment at point P. Take F₁ = 7 kN and F₂ = 4 kN. (Figure 1) Figure -3 m- 8 kN-m -3 m F₂ 72 4m 5m 13 12 60° A 1 of 1 4 m P ▼ Part A Determine the magnitude of the resultant force. Express your answer to three significant figures and include the appropriate units. FR = Submit Part B 0= ī Submit μA Value Request Answer Determine the angle between the resultant force and the x axis. Express your answer to three significant figures. 15. ΑΣΦ ↓↑ vec Units Request Answer ? °, counted counterclockwise from positive x axis

Elements Of Electromagnetics
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ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
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Please help with parts a and b for this one question!

**Review Problem 4.5**

**Task:**
Replace the force and couple system by an equivalent force and couple moment at point \( P \). Take \( F_1 = 7 \text{ kN} \) and \( F_2 = 4 \text{ kN} \). [Figure 1]

**Figure Description:**

The figure illustrates a force system on a two-dimensional plane with the following components:
- An 8 kN·m couple acting clockwise around point \( O \).
- Force \( F_1 \) of 7 kN acting at an angle, with its horizontal and vertical components given as 12 units and 5 units respectively, originating from point \( A \).
- Force \( F_2 \) of 4 kN acting at an angle of 60° from the horizontal line, acting at point \( P \).
- The diagram also highlights distances:
  - \( OP = 4 \text{ m} \)
  - The vertical distance from line \( OP \) to \( A \) is 5 m.
  - The horizontal distance from point \( O \) to point \( A \) is 4 m.
  - The horizontal distance from point \( O \) to point \( P \) is 3 m.

**Part A:**
- **Objective:** Determine the magnitude of the resultant force.
- **Instructions:** Express your answer to three significant figures and include the appropriate units.
- **Input Field:**
  \[
  F_R = \, \text{ [Value] [Units]}
  \]
- **Submit Button:** Available
- **Request Answer:** Option available

**Part B:**
- **Objective:** Determine the angle between the resultant force and the \( x \)-axis.
- **Instructions:** Express your answer to three significant figures.
- **Input Field:**
  \[
  \theta = \, \text{ [Value]}^\circ, \, \text{counted counterclockwise from positive } x \text{ axis}
  \]
- **Submit Button:** Available
- **Request Answer:** Option available
Transcribed Image Text:**Review Problem 4.5** **Task:** Replace the force and couple system by an equivalent force and couple moment at point \( P \). Take \( F_1 = 7 \text{ kN} \) and \( F_2 = 4 \text{ kN} \). [Figure 1] **Figure Description:** The figure illustrates a force system on a two-dimensional plane with the following components: - An 8 kN·m couple acting clockwise around point \( O \). - Force \( F_1 \) of 7 kN acting at an angle, with its horizontal and vertical components given as 12 units and 5 units respectively, originating from point \( A \). - Force \( F_2 \) of 4 kN acting at an angle of 60° from the horizontal line, acting at point \( P \). - The diagram also highlights distances: - \( OP = 4 \text{ m} \) - The vertical distance from line \( OP \) to \( A \) is 5 m. - The horizontal distance from point \( O \) to point \( A \) is 4 m. - The horizontal distance from point \( O \) to point \( P \) is 3 m. **Part A:** - **Objective:** Determine the magnitude of the resultant force. - **Instructions:** Express your answer to three significant figures and include the appropriate units. - **Input Field:** \[ F_R = \, \text{ [Value] [Units]} \] - **Submit Button:** Available - **Request Answer:** Option available **Part B:** - **Objective:** Determine the angle between the resultant force and the \( x \)-axis. - **Instructions:** Express your answer to three significant figures. - **Input Field:** \[ \theta = \, \text{ [Value]}^\circ, \, \text{counted counterclockwise from positive } x \text{ axis} \] - **Submit Button:** Available - **Request Answer:** Option available
Expert Solution
Step 1

Given Data:

Magnitude of force F1=7 kN

Magnitude of force F2=4 kN

 

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