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schepotkina
3 months ago
10

Slick Willy is in traffic court (again) contesting a $50.00 ticket for running a red light. "You see, your Honor, as I was appro

aching the light, it appeared yellow to me because of the Doppler effect. The red light from the traffic signal was shifted up in frequency because I was traveling towards it, just like the pitch of an approaching car rises as it approaches you." a. Calculate how fast Slick Willy must have been driving, in meters per second, to observe the red light (wavelength of 687 nm) as yellow (wavelength of 570 nm). (Treat the traffic light as stationary, and assume the Doppler shift formula for sound works for light as well.)
Physics
2 answers:
kicyunya [3.2K]3 months ago
8 0
Slick Willy was traveling at a speed of 61578948 m/s to witness this phenomenon. To arrive at this conclusion, we apply the equation: λ = λ (687 nm) = 570 nm = 61578948 m/s.
Ostrovityanka [3.2K]3 months ago
6 0
In the scenario of the Doppler effect for an observer moving towards a source, the equation is as follows; where fʼ symbolizes the frequency detected by the observer, v denotes the speed of the wave in air, vₒ is the observer's speed, vₛ is the source's velocity, and f is the wave's frequency. The speed of light in the air is a constant, and the relationship among speed, frequency, and wavelength is identified through the respective equations. By utilizing the appropriate equation, we can derive the frequency of light emitted, and the frequency perceived by Slick Willy. The stationary traffic light indicates that its velocity vₛ is zero. Substituting these variables into our equation allows us to conclude.
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A man makes a 27.0 km trip in 16 minutes. (a.) How far was the trip in miles? (b.) If the speed limit was 55 miles per hour, wa
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Answer:

(a) 16.777 miles

(b) Yes, he exceeded the speed limit

Explanation:

(a)

We need to perform the necessary calculations to convert kilometers to miles:

27km*\frac{1000m}{1km} *\frac{1mi}{1609.34m} =16.77706389mi

Thus, the distance of the trip in miles is:

d=16.77706389mi

(b)

Next, we will compute the man's speed during the journey:

v=\frac{d}{t}

Before that, we must convert minutes to hours:

16min*\frac{1h}{60min} =2.666666667h

The resulting speed is:

v=\frac{16.77706389mi}{2.666666667h} =62.91398959\frac{mi}{h}

Consequently:

62.91398959\frac{mi}{h}>55\frac{mi}{h}

Thus, it can be concluded that the driver was speeding

8 0
3 months ago
You are using a hydrogen discharge tube and high quality red and blue light filters as the light source for a Michelson interfer
Keith_Richards [3271]
Final displacement equals +24484.5 nm. The path difference observed with red light (λ1 = 656.3 nm) with 158 bright spots can be represented as: Δr = 2d2 - 2d1 = 150λ1, leading to the equation 2d2 - 2d1 = 150λ1. Dividing both sides results in: d2 - d1 = 75λ1 - - - - eq1, with d1 being the distance from the beam splitter to the fixed mirror, and d2 indicating the position of the movable mirror when 158 bright spots appear. Then, with 114 bright spots, the path difference is Δr = 2d'2 - 2d1 = 114λ1, simplifying to 2d'2 - 2d1 = 114λ1. Subsequent division gives: d'2 - d1 = 57λ1, where d'2 is the revised position of the movable mirror. The displacement of the movable mirror, (d2 - d'2), can be calculated by subtracting eq2 from eq1, leading to: d2 - d'2 = 75λ1 - 57λ2, with λ1 equal to 656.3 nm and λ2 equal to 434.0 nm. Finally, this gives d2 - d'2 = 75(656.3) - 57(434), resulting in +24484.5 nm.
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2 months ago
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