Longitudinal and Transverse Wave Longitudinal Wave Vibration of particles Direction of Energy Transfer Vibration of particles Transverse Wave and are caused by a. Waves transfer Ь. А C. Light is an example of a d. A e. Sound is an example of a wave oscillates perpendicular to the direction the wave travels. wave. wave oscillates parallel to the direction the wave travels. wave.

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Chapter1: Units, Trigonometry. And Vectors
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### Understanding Waves: Longitudinal and Transverse

#### Diagram Explanation:
The diagram illustrates the differences between longitudinal waves and transverse waves.

- **Longitudinal Wave**:
  - Shown with particles vibrating back and forth in the same direction as the energy transfer. The wave compressions and rarefactions are highlighted.
  - The direction of energy transfer is parallel to the vibration of particles.

- **Transverse Wave**:
  - Shown with particles vibrating perpendicular to the direction of energy transfer. The wave crests (peaks) and troughs (valleys) are visible.
  - The direction of energy transfer is perpendicular to the vibration of particles.

#### Exercise:
Fill in the blanks based on your understanding of waves.

a. Waves transfer ___________ and are caused by ___________.
b. A ___________ wave oscillates perpendicular to the direction the wave travels.
c. Light is an example of a ___________ wave.
d. A ___________ wave oscillates parallel to the direction the wave travels.
e. Sound is an example of a ___________ wave.

---

7. **According to the data table and graph below, what is the relationship between frequency and wavelength? Explain.**

---

#### Data Analysis:
The text refers to a "Data Table #2" and a graph titled "Frequency vs Wavelength". The specific details of these elements are not visible but typically, such graphs would illustrate an inverse relationship - as the frequency of a wave increases, its wavelength decreases and vice versa. This relationship is governed by the wave equation: 

\[ v = f \cdot \lambda \]

where \( v \) is the wave speed, \( f \) is the frequency, and \( \lambda \) is the wavelength. Keeping wave speed constant, an increase in frequency results in a decrease in wavelength.

##### Expected Answer for Question 7:
According to the data table and graph, there is an inverse relationship between frequency and wavelength. As the frequency of a wave increases, its wavelength decreases. This occurs because the product of frequency and wavelength is equal to the speed of the wave, which remains constant.
Transcribed Image Text:### Understanding Waves: Longitudinal and Transverse #### Diagram Explanation: The diagram illustrates the differences between longitudinal waves and transverse waves. - **Longitudinal Wave**: - Shown with particles vibrating back and forth in the same direction as the energy transfer. The wave compressions and rarefactions are highlighted. - The direction of energy transfer is parallel to the vibration of particles. - **Transverse Wave**: - Shown with particles vibrating perpendicular to the direction of energy transfer. The wave crests (peaks) and troughs (valleys) are visible. - The direction of energy transfer is perpendicular to the vibration of particles. #### Exercise: Fill in the blanks based on your understanding of waves. a. Waves transfer ___________ and are caused by ___________. b. A ___________ wave oscillates perpendicular to the direction the wave travels. c. Light is an example of a ___________ wave. d. A ___________ wave oscillates parallel to the direction the wave travels. e. Sound is an example of a ___________ wave. --- 7. **According to the data table and graph below, what is the relationship between frequency and wavelength? Explain.** --- #### Data Analysis: The text refers to a "Data Table #2" and a graph titled "Frequency vs Wavelength". The specific details of these elements are not visible but typically, such graphs would illustrate an inverse relationship - as the frequency of a wave increases, its wavelength decreases and vice versa. This relationship is governed by the wave equation: \[ v = f \cdot \lambda \] where \( v \) is the wave speed, \( f \) is the frequency, and \( \lambda \) is the wavelength. Keeping wave speed constant, an increase in frequency results in a decrease in wavelength. ##### Expected Answer for Question 7: According to the data table and graph, there is an inverse relationship between frequency and wavelength. As the frequency of a wave increases, its wavelength decreases. This occurs because the product of frequency and wavelength is equal to the speed of the wave, which remains constant.
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