Unit 4: The Wave of Nature 1. Determine the distance that the third bright fringe would lie from the central bisector in a single slit diffraction pattern generated with 542 nm light incident on a 1.2 x 10“ m slit falling onto a screen 68cm away. K/U 2. A special effects creator wants to generate an interference pattern on a screen 6.8m away from a single slit. She uses 445 nm light and hopes to get the second dark fringe exactly 48 cm from the middle of the central bright maximum. What width of the slit does she require? T/I 3. What is the speed of light in water if, in water, ɛ = 7.10 x 1010 C2/ N.m2 and u = 2.77 x 108 N /A?. K/U 4. a) Determine the wavelength of an AM radio signal with a frequency of 6.40 x 10° Hz. b) Suggest why AM radio transmitting antennas are hundreds of meters tall. C 5. Viewing a 645 nm red light through a narrow slit cut into a piece of paper yields a series of bright and dark fringes. You estimate that five dark fringes appear in a space of 1.0 mm. If the paper is 32 cm from your eye, calculate the width of the slit. T/I 6. Why does a diffraction grating produce much narrower bright fringes than a double slit interference pattern? C 7. How did Thomas Young's experiment support the wave model of light? K/U 8. An interference maximum is produced on a screen by two portions of a beam originally from the same source. If the light travelled entirely in air, what can be said about the path difference of the two beams? T/I 9. A diffraction grating with 2000 slits per cm is used to measure the wavelengths emitted by hydrogen gas. If two lines are found in the first order at angles 0, = 9.72 x 10 rad and 0, = 1.32 x 10 rad, what are the wavelengths of these lines? A 10. Microwave oven doors have metallic screens embedded in them. Light is able to pass through these screens, but the microwaves are not. Assume that the microwave radiation is in the order of 1010 Hz and the light in the order of 1014 Hz. A (a) Calculate the wavelengths of both the microwave radiation and visible radiation. (b) Suggest why a metallic screen is used in

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Unit 4: The Wave of Nature
1. Determine the distance that the third bright fringe would lie
from the central bisector in a single slit diffraction pattern
generated with 542 nm light incident on a 1.2 x 10“ m slit
falling onto a screen 68cm away. K/U
2. A special effects creator wants to generate an interference
pattern on a screen 6.8m away from a single slit. She uses
445 nm light and hopes to get the second dark fringe exactly
48 cm from the middle of the central bright maximum. What
width of the slit does she require?
T/I
3. What is the speed of light in water if, in water,
ɛ = 7.10 x 1010 C2/ N.m2 and u = 2.77 x 108 N /A?. K/U
4. a) Determine the wavelength of an AM radio signal with a
frequency of 6.40 x 10° Hz.
b) Suggest why AM radio transmitting antennas are
hundreds of meters tall. C
5. Viewing a 645 nm red light through a narrow slit cut into
a piece of paper yields a series of bright and dark fringes.
You estimate that five dark fringes appear in a space of
1.0 mm. If the paper is 32 cm from your eye,
calculate
the width of the slit. T/I
6. Why does a diffraction grating produce much narrower
bright fringes than a double slit interference pattern? C
7. How did Thomas Young's experiment support the wave
model of light? K/U
8. An interference maximum is produced on a screen by two
portions of a beam originally from the same source. If
the light travelled entirely in air, what can be said about
the path difference of the two beams? T/I
9. A diffraction grating with 2000 slits per cm is used to
measure the wavelengths emitted by hydrogen gas. If
two lines are found in the first order at angles 0, = 9.72 x
10 rad and 0, = 1.32 x 10 rad, what are the
wavelengths of these lines? A
10. Microwave oven doors have metallic screens embedded
in them. Light is able to pass through these screens, but
the microwaves are not. Assume that the microwave
radiation is in the order of 1010 Hz and the light in the
order of 1014 Hz. A
(a) Calculate the wavelengths of both the microwave
radiation and visible radiation.
(b)
Suggest why a metallic screen is used in
Transcribed Image Text:Unit 4: The Wave of Nature 1. Determine the distance that the third bright fringe would lie from the central bisector in a single slit diffraction pattern generated with 542 nm light incident on a 1.2 x 10“ m slit falling onto a screen 68cm away. K/U 2. A special effects creator wants to generate an interference pattern on a screen 6.8m away from a single slit. She uses 445 nm light and hopes to get the second dark fringe exactly 48 cm from the middle of the central bright maximum. What width of the slit does she require? T/I 3. What is the speed of light in water if, in water, ɛ = 7.10 x 1010 C2/ N.m2 and u = 2.77 x 108 N /A?. K/U 4. a) Determine the wavelength of an AM radio signal with a frequency of 6.40 x 10° Hz. b) Suggest why AM radio transmitting antennas are hundreds of meters tall. C 5. Viewing a 645 nm red light through a narrow slit cut into a piece of paper yields a series of bright and dark fringes. You estimate that five dark fringes appear in a space of 1.0 mm. If the paper is 32 cm from your eye, calculate the width of the slit. T/I 6. Why does a diffraction grating produce much narrower bright fringes than a double slit interference pattern? C 7. How did Thomas Young's experiment support the wave model of light? K/U 8. An interference maximum is produced on a screen by two portions of a beam originally from the same source. If the light travelled entirely in air, what can be said about the path difference of the two beams? T/I 9. A diffraction grating with 2000 slits per cm is used to measure the wavelengths emitted by hydrogen gas. If two lines are found in the first order at angles 0, = 9.72 x 10 rad and 0, = 1.32 x 10 rad, what are the wavelengths of these lines? A 10. Microwave oven doors have metallic screens embedded in them. Light is able to pass through these screens, but the microwaves are not. Assume that the microwave radiation is in the order of 1010 Hz and the light in the order of 1014 Hz. A (a) Calculate the wavelengths of both the microwave radiation and visible radiation. (b) Suggest why a metallic screen is used in
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