A particle is subject to a force Fx that varies with position as shown in the following figure. (a) Find the work done by the force on the particle as it moves from x = 0 to x = 2.00 m. J (b) Find the work done by the force on the particle as it moves from x = 5.00 m to x = 6.00 m. J (c) Find the work done by the force on the particle as it moves from x = 14.0 m to x = 15.0 m. J

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Chapter1: Units, Trigonometry. And Vectors
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A particle is subject to a force Fx that varies with position as shown in the following figure.

 
(a) Find the work done by the force on the particle as it moves from x = 0 to x = 2.00 m.
 J

(b) Find the work done by the force on the particle as it moves from x = 5.00 m to x = 6.00 m.
 J

(c) Find the work done by the force on the particle as it moves from x = 14.0 m to x = 15.0 m.
 J

(d) What is the total work done by the force over the distance x = 0 to x = 15.0 m?
### Graph Description

The graph represents the force \( F_x \) as a function of the position \( x \).

- **Axes:**
  - The horizontal axis (\( x \)) is labeled in meters (m), ranging from 0 to 16.
  - The vertical axis (\( F_x \)) is labeled in newtons (N), ranging from 0 to 3.

- **Graph Characteristics:**
  - The plot begins at the origin (0,0).
  - From \( x = 0 \) to \( x = 4 \), the force increases linearly from 0 N to 3 N.
  - Between \( x = 4 \) and \( x = 12 \), the force remains constant at 3 N.
  - From \( x = 12 \) to \( x = 16 \), the force decreases linearly back to 0 N.

This diagram depicts a force that initially increases, stays constant over a certain distance, and then decreases, forming a trapezoidal shape.
Transcribed Image Text:### Graph Description The graph represents the force \( F_x \) as a function of the position \( x \). - **Axes:** - The horizontal axis (\( x \)) is labeled in meters (m), ranging from 0 to 16. - The vertical axis (\( F_x \)) is labeled in newtons (N), ranging from 0 to 3. - **Graph Characteristics:** - The plot begins at the origin (0,0). - From \( x = 0 \) to \( x = 4 \), the force increases linearly from 0 N to 3 N. - Between \( x = 4 \) and \( x = 12 \), the force remains constant at 3 N. - From \( x = 12 \) to \( x = 16 \), the force decreases linearly back to 0 N. This diagram depicts a force that initially increases, stays constant over a certain distance, and then decreases, forming a trapezoidal shape.
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