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4 (a) Figure 6 shows a large tank of water - Edexcel - GCSE Physics Combined Science - Question 4 - 2020 - Paper 1

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4 (a) Figure 6 shows a large tank of water. (i) Water waves are transverse waves. Give another example of a transverse wave. (ii) Figure 7 shows a side view of par... show full transcript

Worked Solution & Example Answer:4 (a) Figure 6 shows a large tank of water - Edexcel - GCSE Physics Combined Science - Question 4 - 2020 - Paper 1

Step 1

Give another example of a transverse wave.

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Answer

Another example of a transverse wave is a radio wave, light wave, or any form of electromagnetic wave.

Step 2

Calculate the wavelength of the wave.

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Answer

To calculate the wavelength, we can use the formula:

Wavelength=Distance (L to M)Number of wavelengths\text{Wavelength} = \frac{\text{Distance (L to M)}}{\text{Number of wavelengths}}

Given that the distance between L and M is 32 m:

  1. Number of wavelengths in the wave: 10 (as inferred from the wave crest count)
  2. Hence, Wavelength=32m10=3.2m\text{Wavelength} = \frac{32 m}{10} = 3.2 m

Step 3

Calculate the frequency of the wave.

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Answer

To find the frequency, use the formula:

Frequency=Number of peaksTime\text{Frequency} = \frac{\text{Number of peaks}}{\text{Time}}

Here, 12 peaks pass in 15 seconds:

  1. Substitute into the formula: Frequency=1215=0.8Hz\text{Frequency} = \frac{12}{15} = 0.8 Hz

Step 4

Draw arrows on Figure 8 to show how the rock at R moves when the seismic wave passes through R.

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Answer

Draw arrows parallel to the direction of the wave propagation (from Q to S) to indicate that the rock at R moves in the same direction as the incoming wave.

Step 5

Calculate the wavelength of the seismic wave.

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Answer

Using the wave speed and frequency, we use the formula:

Wavelength=Wave SpeedFrequency\text{Wavelength} = \frac{\text{Wave Speed}}{\text{Frequency}}

  1. Given the wave speed = 7 km/s = 7000 m/s and frequency = 12 Hz:
  2. Substitute into the equation: Wavelength=7000m/s12Hz=583.33m\text{Wavelength} = \frac{7000 m/s}{12 Hz} = 583.33 m (approximately 580 m) or just 580 m when rounded.

Step 6

Explain why counting waves in part (a) would not be suitable for seismic waves in part (b)(ii).

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Answer

This method is unsuitable because seismic waves, when they arrive, cannot be seen visually. Additionally, the technician counting peaks would need a different method to detect seismic waves, as the speed and nature of seismic waves may lead to difficulty in accurately counting without error. The technician may miscount if the waves arrive too quickly, making it easy to lose track of the count.

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