Electromagnetic Radiation problems

AI Thread Summary
The discussion outlines a scenario involving sound transmission from a celebrity to both a reporter and a television viewer. The sound travels 4.1 meters from the celebrity to the microphone and 2.1 meters from the microphone to the television set, totaling 6.2 meters. Using the speed of sound at 343 m/s, the time taken for sound to reach the reporter is calculated to be approximately 0.0119 seconds. Consequently, the maximum distance between the television viewer and the celebrity is determined to be around 4.1 meters, indicating that the viewer must be within this distance to hear the sound simultaneously with the reporter. This analysis emphasizes the importance of understanding sound travel in media broadcasts.
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A celebrity holds a press conference, which is televised live. A television viewer hears the sound picked up by a microphone directly in front of the celebrity. This viewer is seated 2.1 m from the television set. A reporter at the press conference is located 4.1 m from the microphone and hears the words directly at the very same instant that the television viewer hears them. Using a value of 343 m/s for the speed of sound, determine the maximum distance between the television viewer and the celebrity.
 
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(a) How long does it take sound to travel from the speaker to the reporter?

(b) How long does it take sound to travel from the speaker on the viewer's television to the viewer?

(c) How long does it take light to travel from the microphone to the speaker?

BTW - it's not the distance from the speaker to the viewer. It's the distance the signal travels from one place to the other which may have to pass through several orbiting communications satellites and what not.
 


The maximum distance between the television viewer and the celebrity can be determined by using the speed of sound and the time it takes for the sound to travel from the celebrity's mouth to the microphone and then to the television set. Since the reporter at the press conference hears the words at the same instant as the television viewer, we can assume that the sound travels in a straight line from the celebrity's mouth to the microphone and then to the television set.

Using the given information, we can set up the following equation:

Distance traveled by sound from celebrity's mouth to microphone + distance traveled by sound from microphone to television set = total distance traveled by sound

Distance from celebrity's mouth to microphone = 4.1 m
Distance from microphone to television set = 2.1 m
Total distance traveled by sound = unknown (let's call it d)
Speed of sound = 343 m/s

4.1 m + 2.1 m = d
6.2 m = d

Now, we can use the formula for distance, speed, and time to find the maximum distance between the television viewer and the celebrity:

Distance = Speed x Time

d = 343 m/s x Time

Since the sound travels from the celebrity's mouth to the microphone and then to the television set at the same instant, the time taken for the sound to reach the television viewer is the same as the time taken for the sound to reach the reporter at the press conference. Therefore, we can use the speed of sound and the distance between the celebrity and the microphone to find the time taken for the sound to travel:

Time = Distance/Speed

Time = 4.1 m/343 m/s

Time = 0.0119 seconds

Now, we can plug in the value of time into the equation for distance:

d = 343 m/s x 0.0119 seconds

d = 4.0937 meters

Therefore, the maximum distance between the television viewer and the celebrity is approximately 4.1 meters. This means that the television viewer must be within 4.1 meters of the celebrity in order to hear the sound at the same time as the reporter at the press conference.
 
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