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Okay, let's switch gears and go through a related problem. Imagine a submarine emits a sonar pulse, and scientists calculate the distance to an underwater cliff is 100,000 meters. How long does it take for the sonar pulse to return to the submarine? We can use the same principles and formulas, but this time we'll solve for time. The formula remains the same: distance = speed × time, or d = v × t. However, because the sound has traveled to the cliff and back, we need to remember that the total distance the sound has traveled is double the distance to the cliff. Therefore, if the cliff is 100,000 meters away, the total distance the sound wave has traveled is 200,000 meters. The distance is 200,000 meters and the speed of sound in water is still approximately 1,480 m/s. We rearrange the formula to solve for time: time = distance / speed, or t = d / v. Now, we just plug in our values and solve. Time = 200,000 meters / 1,480 m/s. Doing the math, we get approximately 135.14 seconds. So, if the cliff is 100,000 meters away, it would take about 135.14 seconds for the sonar pulse to return to the submarine. Remember to keep in mind the total distance for this specific scenario. The sonar signal goes down and returns. Thus the total distance must be accounted for.
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