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Hey guys I need some help with this doppler effection question. It's in reference to one of the trials in the passage..
Trial III: A jet flies in a straight line at a constant speed of 200 m/s above the radar dish as the radar dish emits a uniform EM signal with a wavelength that increases uniformly from 150 to 250m. The wavelength is 200 m as the jet passes directly over the dish.
In trial III, how does the frequency of the reflected wave from the jet differ from the frequency emitted by the dish while the jet is moving towards the dish?
A. The reflected frequency is greater than the emitted frequency by a factor of 0.00006%.
B. The reflected frequency is greater than the emitted frequency by a factor of 0.006%.
C. The reflected frequency is greater than the emitted frequency by a factor of 0.6%.
D. The reflected frequency is less than the emitted frequency by a factor of 0.006%.
I know D is out since the frequency has to increase. I'm just a little confused on how to calculate the magnitude of the increase. According to the solution, it is essentially the speed of the source divided by the speed of the wave x 100% making choice A correct. But I'm confused as to how this answer is derived from the doppler equation of Fl = (V + Vl / V - Vs)Fs
Thanks a lot everyone.
Trial III: A jet flies in a straight line at a constant speed of 200 m/s above the radar dish as the radar dish emits a uniform EM signal with a wavelength that increases uniformly from 150 to 250m. The wavelength is 200 m as the jet passes directly over the dish.
In trial III, how does the frequency of the reflected wave from the jet differ from the frequency emitted by the dish while the jet is moving towards the dish?
A. The reflected frequency is greater than the emitted frequency by a factor of 0.00006%.
B. The reflected frequency is greater than the emitted frequency by a factor of 0.006%.
C. The reflected frequency is greater than the emitted frequency by a factor of 0.6%.
D. The reflected frequency is less than the emitted frequency by a factor of 0.006%.
I know D is out since the frequency has to increase. I'm just a little confused on how to calculate the magnitude of the increase. According to the solution, it is essentially the speed of the source divided by the speed of the wave x 100% making choice A correct. But I'm confused as to how this answer is derived from the doppler equation of Fl = (V + Vl / V - Vs)Fs
Thanks a lot everyone.
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