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Wave Model · Paper 2 — Free Physics HL Practice Questions

1FoundationSAQ-LWave equations7 marksPaper 2~11 min
A wave pulse travelling along a string is described by y(x,t)=0.50(x−2t)2+1y(x,t) = \frac{0.50}{(x - 2t)^2 + 1} where xx and yy are in metres and tt is in seconds.
(a)
State the speed and direction of propagation of this pulse. [2 marks]
(b)
The table below shows values of yy calculated at t=0t = 0 and at t=1.0 st = 1.0\ \text{s}. xx / m — yy at t=0t = 0 / m — yy at t=1.0 st = 1.0\ \text{s} / m 0.0 — 0.50 — 0.10 1.0 — 0.25 — 0.50 2.0 — 0.10 — 0.25 3.0 — 0.050 — 0.10 Determine the displacement of the peak of the pulse between t=0t = 0 and t=1.0 st = 1.0\ \text{s}, and show that this is consistent with your answer to (a). [2 marks]
(c)
State one advantage of using a pulse function, rather than a sinusoidal wave function, to model wave motion on a string. [1 mark]
(d)
Explain one limitation of the pulse model y(x,t)=0.50(x−2t)2+1y(x,t) = \dfrac{0.50}{(x - 2t)^2 + 1} when applied to real wave behaviour on a string. [2 marks]
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Solutions

2FoundationSAQ-SProperties of waves (amplitude, frequency, wavelength, speed)5 marksPaper 2~8 min
A seismic P-wave travels through the Earth at a speed of 8.0 km s−18.0 \text{ km s}^{-1} and has a frequency of 2.0 Hz2.0 \text{ Hz}.
(a)
State the relationship between wave intensity II and wave amplitude AA. [1 mark]
(b)
A second seismic wave of the same frequency has an amplitude three times greater than the first wave. Determine the ratio I2I1\dfrac{I_2}{I_1} of their intensities. [2 marks]
(c)
Calculate the wavelength of the seismic P-wave. Give your answer in metres. Useful relationships: v=fλv = f\lambda, 1 km=1000 m1 \text{ km} = 1000 \text{ m} [2 marks]
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Solutions

3FoundationSAQ-SProperties of waves (amplitude, frequency, wavelength, speed)5 marksPaper 2~8 min
A light wave in vacuum has a wavelength of 500 nm and travels at 3.0×108 m s−13.0 \times 10^8 \text{ m s}^{-1}.
(a)
Calculate the frequency of the light wave. [2 marks]
(b)
The light enters a glass block in which its speed is 2.0×108 m s−12.0 \times 10^8 \text{ m s}^{-1}. Determine the wavelength of the light inside the glass. [2 marks]
(c)
Deduce whether the frequency of the light changes as it enters the glass. [1 mark]
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4MasterySAQ-STypes of waves: Transverse and longitudinal5 marksPaper 2~8 min
A loudspeaker produces a sound wave that travels through air toward a microphone placed 1.7 m away. The sound wave has a frequency of 200 Hz and a wavelength of 1.7 m.
(a)
State the type of wave that sound is. [1 mark]
(b)
Describe how energy is transferred from the loudspeaker to the microphone. Refer to the motion of the air particles and the pattern of pressure variation produced. [2 marks]
(c)
State one difference between the direction of particle oscillation in this sound wave and in a transverse wave travelling along a stretched string. [1 mark]
(d)
Justify why a sound wave cannot propagate as a transverse wave through air. [1 mark]
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Solutions

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