(Figure 1) is a snapshot graph at t = 0 s of two waves approaching each other at 1 m/s.  Draw a history graph of the point of the string at x = 4 m.

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Chapter1: Units, Trigonometry. And Vectors
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Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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(Figure 1) is a snapshot graph at t = 0 s of two waves approaching each other at 1 m/s.  Draw a history graph of the point of the string at x = 4 m.

**Wave Diagram Analysis**

This image depicts a displacement versus position graph, commonly used to represent transverse waves. The wave's displacement \( y \) (in centimeters, cm) is plotted on the vertical axis, while the position \( x \) (in meters, m) is plotted on the horizontal axis. 

**Key Points:**

- The wave is illustrated at the time \( t = 0 \).

- The wave has both positive and negative displacements:
  - It reaches a positive peak displacement of 1 cm at \( x = 2 \) meters.
  - It then falls back to the equilibrium position (0 cm displacement) at \( x = 4 \) meters.
  - The wave continues to drop to a negative displacement, reaching -1 cm, at \( x = 7 \) meters.
  - Lastly, it returns to the equilibrium position at \( x = 10 \) meters.

- The green arrows indicate the direction of the wave’s propagation with respect to the medium:
  - To the right of the peak displacement (\( x = 2 \) meters), there is a green arrow labeled "1 m/s" pointing to the right, signifying that the wave is moving to the right at a speed of 1 meter per second.
  - To the left of the negative displacement (\( x = 7 \) meters), there is a green arrow labeled "1 m/s" pointing to the left, signifying that while part of the wave is moving to the left at a speed of 1 meter per second.

This graph effectively shows the displacement of the particles of the medium through which the wave is traveling, specifically illustrating the wave's nature of oscillating above and below the equilibrium position as it propagates.
Transcribed Image Text:**Wave Diagram Analysis** This image depicts a displacement versus position graph, commonly used to represent transverse waves. The wave's displacement \( y \) (in centimeters, cm) is plotted on the vertical axis, while the position \( x \) (in meters, m) is plotted on the horizontal axis. **Key Points:** - The wave is illustrated at the time \( t = 0 \). - The wave has both positive and negative displacements: - It reaches a positive peak displacement of 1 cm at \( x = 2 \) meters. - It then falls back to the equilibrium position (0 cm displacement) at \( x = 4 \) meters. - The wave continues to drop to a negative displacement, reaching -1 cm, at \( x = 7 \) meters. - Lastly, it returns to the equilibrium position at \( x = 10 \) meters. - The green arrows indicate the direction of the wave’s propagation with respect to the medium: - To the right of the peak displacement (\( x = 2 \) meters), there is a green arrow labeled "1 m/s" pointing to the right, signifying that the wave is moving to the right at a speed of 1 meter per second. - To the left of the negative displacement (\( x = 7 \) meters), there is a green arrow labeled "1 m/s" pointing to the left, signifying that while part of the wave is moving to the left at a speed of 1 meter per second. This graph effectively shows the displacement of the particles of the medium through which the wave is traveling, specifically illustrating the wave's nature of oscillating above and below the equilibrium position as it propagates.
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