Electromagnetic Spectrum 1 QP PDF
Electromagnetic Spectrum 1 QP PDF
Electromagnetic Spectrum 1 QP PDF
Draw a diagram showing the fibre and the path of the ray of light.
[1]
(ii) Describe one use of optical fibres in medicine. You may draw a diagram.
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(b) Draw a straight line from each wave on the left to the most appropriate speed.
90 m / s
(9 × 10)
6000 m / s
light in air (6 × 103)
100 000 m / s
(1 × 105)
microwaves in
a vacuum
1 000 000 m / s
(1 × 106)
Use your value for the speed of light from (b) to calculate the speed of light in this block.
[Total: 9]
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2 Fig. 6.1 shows a scale drawing of plane wavefronts approaching a gap in a barrier.
barrier
Fig. 6.1
(a) On Fig. 6.1, draw the pattern of the wavefronts after the wave has passed through the gap.
[2]
(b) The wave approaching the barrier has a wavelength of 2.5 cm and a speed of 20 cm / s.
frequency = [2]
(c) State what happens, if anything, to the frequency of the wave as it passes through the gap.
[1]
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(d) Explain, in terms of diffraction, why a car radio may pick up low frequency radio signals but
not pick up high frequency radio signals when the car is travelling behind a hill.
[2]
[Total: 7]
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3 (a) State the type of electromagnetic radiation
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[2]
(b) (i) The electromagnetic waves used in a microwave oven have a frequency of 2.45 × 109 Hz.
The speed of the waves is 3.00 × 108 m / s.
(ii) A 150 g block of ice at 0 °C is placed in the oven. The input power of the oven is 1100 W.
The energy absorbed by the block is 65% of the input energy.
Calculate the time taken to melt the ice to water at 0 °C. The specific latent heat of fusion
of ice is 330 J / g.
[Total: 8]
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4 A laser produces a ray of blue light of wavelength 4.0 × 10–7 m (0.000 000 40 m).
(b) The ray of blue light passes from air into a glass block. Fig. 6.1 shows the ray making an
angle of 35° with the side of the block.
ray
air 35°
glass
Fig. 6.1
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(i) State the angle of incidence of the ray of blue light on the glass.
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5 (a) Fig. 7.1 shows a ray of monochromatic red light, in air, incident on a glass block at an angle of
incidence of 50°.
50°
Fig. 7.1
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(ii) For this red ray the refractive index of the glass is 1.52. Calculate the angle of refraction
for the ray.
(iii) Without measuring angles, use a ruler to draw the approximate path of the ray in the
glass block and emerging from the block. [2]
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(b) The red ray in Fig. 7.1 is replaced by a ray of monochromatic violet light. For this violet ray the
refractive index of the glass is 1.54. The speed of light in air is 3.00 × 108 m / s.
(i) Calculate the speed of the violet light in the glass block.
speed = ...........................................................[2]
(ii) Use a ruler to draw the approximate path of this violet ray in the glass block and emerging
from the block. Make sure this path is separated from the path drawn for the red light in
(a)(iii). Mark both parts of this path with the letter V. [2]
[Total: 9]
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6 (a) The following list contains the names of types of energy transfer by means of waves.
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(ii) State the nature of the wave you have named in (a)(i).
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(iii) The remaining names in the list are all regions of the electromagnetic spectrum, but one
region is missing.
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(b) A television station emits waves with a frequency of 2.5 × 108 Hz. Electromagnetic waves
travel at a speed of 3.0 × 108 m / s.
Calculate the wavelength of the waves emitted by this television station. State the equation
you use.
[Total: 6]
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7 Fig. 6.1 shows white light incident at P on a glass prism. Only the refracted red ray PQ is
shown in the prism.
P red ray
Q
t
white ligh
screen
Fig. 6.1
(a) On Fig. 6.1, draw rays to complete the path of the red ray and the whole path of the
violet ray up to the point where they hit the screen. Label the violet ray. [3]
(b) The angle of incidence of the white light is increased to 40°. The refractive index of the
glass for the red light is 1.52.
Calculate the angle of refraction at P for the red light.
(ii) the red light after it leaves the prism at Q. speed = ........................ [1]
[Total : 8]
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8 Fig. 7.1 shows the parts of the electromagnetic spectrum.
v
i
γ - rays and X - rays ultra- s infra- radio
violet i red waves
b
l
e
Fig. 7.1
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(b) Some γ-rays emitted from a radioactive source have a speed in air of 3.0 x 108 m/s and
a wavelength of 1.0 x 10–12 m.
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[ Total : 5 ]
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9 Fig. 6.1 shows an optical fibre. XY is a ray of light passing along the fibre.
Y fibre
Fig. 6.1
(b) Explain why the ray does not leave the fibre at Y.
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(c) The light in the optical fibre has a wavelength of 3.2 x 10–7 m and is travelling at a speed
of 1.9 x 108 m/s.
frequency = …………………...