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jds10011
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- TL;DR Summary
- We know that satellite and other dishes are parabolic. What factors determine which parabola is used and how well they work?
We're trying to build working models of "whisper dishes" -- two large parabolic dishes placed at a distance and pointed at each other, allowing two people to communicate by whispering at the focal point of one dish and listening at the focal point of the other (or vice versa). At a fairly rudimentary level, we are looking for more information on how well this setup will work based on (a) the diameter of the dish (b) the focal length of the dish (c) how much of the parabola is present, if not already accounted for in (a) and (b), and (d) how far apart the dishes are placed. Can you point us in the right direction of better understanding? At the very least, what is likely to be a "good" shape/size for our model (what equation would we use and what diameter, along with what distance)? (And, yes, we're aware that the dish needs to be large enough that the speaker's/listener's head isn't blocking the "signal".)
Also, we are curious if the answer would be different for other applications, such as a dish for satellite tv, or the classic parabolic reflector dish used for frying eggs on a sunny day.
Lastly, we are wondering how much tolerance there is in these setups -- for example, if the aim is slightly imprecise, if the speaker/listener is slightly off from the focal point, if the shape of the parabola is slightly imprecise in the construction of the model, etc. -- at the very least, what are major and minor sources of error?
Also, we are curious if the answer would be different for other applications, such as a dish for satellite tv, or the classic parabolic reflector dish used for frying eggs on a sunny day.
Lastly, we are wondering how much tolerance there is in these setups -- for example, if the aim is slightly imprecise, if the speaker/listener is slightly off from the focal point, if the shape of the parabola is slightly imprecise in the construction of the model, etc. -- at the very least, what are major and minor sources of error?