Afisherman notices that his boat is moving up and down periodically, owing to waves on the surface of the water takes 3.30 s for the boat to travel from its highest point to its lowest, a total distance of 0.600. The fisherman soes that the wave crests are spaced 7.20 m apart Part A How fast are the waves traveling? Submit Part B A= What is the amplitude of each wave? Submit Part C Submit Part D Som und yordatorteh - Het Ana Submit ID E ಆ ಮಗು ಇದು A the total vertical distance traveled by the boat were 0.500 m, but the other data remained the same, how fast are the waves traveling? Reyboard shuricula ^ F undo do re keyboards und und D U keyboard m/s het! the total vertical distance traveled by the boat were 0.500 m, but the other data remained the same, what is the amplitude of each wave? B m/s

An Introduction to Physical Science
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Chapter6: Waves And Sound
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Afisherman notices that his boat is moving up and down periodically, owing to waves on the surface of the water. It takes
3.30s for the boat to travel from its highest point to its lowest, a total distance of 0.600 m. The fisherman sees that the wav
crests are spaced 7.20 m apart.
▾
Part A
How fast are the waves traveling?
Submit
✓ Part B
A=
What is the amplitude of each wave?
Part C
A
B
15
lampiale Symboundo do nas keyboard shortcuts help
ANGELI
A
r
Submit
v=
Part D
A
B
Template Sympo undo do real keyboard shortcuts
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A' =
dequat Antar
If the total vertical distance traveled by the boat were 0.500 m, but the other data remained the same, how fast are the waves traveling?
B
exy
Pequeat Arter
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Provide Feedback
dequaat Arter
A A
Template Symbe undo do e
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w
help
If the total vertical distance traveled by the boat were 0.500 m, but the other data remained the same, what is the amplitude of each wave?
m/s
equat Antar
m/s
keyboard shortcuts help
kay ricos
7
III
Transcribed Image Text:Afisherman notices that his boat is moving up and down periodically, owing to waves on the surface of the water. It takes 3.30s for the boat to travel from its highest point to its lowest, a total distance of 0.600 m. The fisherman sees that the wav crests are spaced 7.20 m apart. ▾ Part A How fast are the waves traveling? Submit ✓ Part B A= What is the amplitude of each wave? Part C A B 15 lampiale Symboundo do nas keyboard shortcuts help ANGELI A r Submit v= Part D A B Template Sympo undo do real keyboard shortcuts Submit A' = dequat Antar If the total vertical distance traveled by the boat were 0.500 m, but the other data remained the same, how fast are the waves traveling? B exy Pequeat Arter ^^ Template Symbas undo dore keyboard shortcuts help Submit Provide Feedback dequaat Arter A A Template Symbe undo do e ATE w help If the total vertical distance traveled by the boat were 0.500 m, but the other data remained the same, what is the amplitude of each wave? m/s equat Antar m/s keyboard shortcuts help kay ricos 7 III
The columns in the figure (Figure 1) show the
instantaneous shape of a vibrating guitar string drawn
every 1 ms. The guitar string is 60 cm long.
The left column shows the guitar string shape as a
sinusoidal traveling wave passes through it. Notice that
the shape is sinusoidal at all times and specific
features, such as the crest indicated with the arrow,
travel along the string to the right at a constant speed.
The right column shows snapshots of the sinusoidal
standing wave formed when this sinusoidal traveling
wave passes through an identically shaped wave
moving in the opposite direction on the same guitar
string. The string is momentarily flat when the
underlying traveling waves are exactly out of phase.
The shape is sinusoidal with twice the original
amplitude when the underlying waves are momentarily
in phase. This pattern is called a standing wave
because no wave features travel down the length of the
string.
Figure
Time Traveling Wave
0 ms
1 ms
2 ms
3 ms
I
X =
0 cm
1833
1315
X
1 of 2
Standing Wave
T
x= x=
60 cm 0 cm
X
X
X
X =
60 cm
Standing waves on a guitar string form when waves traveling down the string reflect off a point where the string is tied down or pressed
against the fingerboard. The entire series of distortions may be superimposed on a single figure, like this (Figure 2), indicating different
moments in time using traces of different colors or line styles.
▼
Part A
What is the wavelength of the standing wave shown on the guitar string?
Express your answer in centimeters.
► View Available Hint(s)
λ =
Submit
ΠΙ ΑΣΦ
3
Part B Complete previous part(s)
Part C Complete previous part(s)
Part D Complete previous part(s)
Part E Complete previous part(s)
P
?
Review | Constants
cm
Transcribed Image Text:The columns in the figure (Figure 1) show the instantaneous shape of a vibrating guitar string drawn every 1 ms. The guitar string is 60 cm long. The left column shows the guitar string shape as a sinusoidal traveling wave passes through it. Notice that the shape is sinusoidal at all times and specific features, such as the crest indicated with the arrow, travel along the string to the right at a constant speed. The right column shows snapshots of the sinusoidal standing wave formed when this sinusoidal traveling wave passes through an identically shaped wave moving in the opposite direction on the same guitar string. The string is momentarily flat when the underlying traveling waves are exactly out of phase. The shape is sinusoidal with twice the original amplitude when the underlying waves are momentarily in phase. This pattern is called a standing wave because no wave features travel down the length of the string. Figure Time Traveling Wave 0 ms 1 ms 2 ms 3 ms I X = 0 cm 1833 1315 X 1 of 2 Standing Wave T x= x= 60 cm 0 cm X X X X = 60 cm Standing waves on a guitar string form when waves traveling down the string reflect off a point where the string is tied down or pressed against the fingerboard. The entire series of distortions may be superimposed on a single figure, like this (Figure 2), indicating different moments in time using traces of different colors or line styles. ▼ Part A What is the wavelength of the standing wave shown on the guitar string? Express your answer in centimeters. ► View Available Hint(s) λ = Submit ΠΙ ΑΣΦ 3 Part B Complete previous part(s) Part C Complete previous part(s) Part D Complete previous part(s) Part E Complete previous part(s) P ? Review | Constants cm
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