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A stone is thrown into a well and the sound is heard after 3s. How deep is the well?
The discussion centers on calculating the depth of a well using the time it takes for a stone to fall and the sound to travel back to the observer. Key contributors, including Daniel and Dex, emphasize that the problem primarily involves gravitational acceleration rather than the speed of sound. The correct approach involves using the formula for distance under constant acceleration, specifically d = 0.5 * g * t², where g is 9.8 m/s². The final calculated depth of the well is 44.1 meters, derived from the total time of 3 seconds.
PREREQUISITESStudents in K-12 education, physics enthusiasts, and educators looking to enhance their understanding of gravitational motion and sound propagation in practical applications.
DaveC426913 said:Dex, you silly!
This is an assignment about acceleration, not about the speed of sound!
dextercioby said:![]()
Coul you explain both of your sentences?![]()
Daniel.
DaveC426913 said:I believe you missed the forest for the trees.
Your response seems to focus on the amount of time it takes the sound to reach your ear from the bottom of the well.
I believe the question is not about the speed of sound, it is about acceleration under gravity. The only relevant time delay concerns how fast the rock falls due to gravity. One should assume the delay due to propagation of sound is not a factor.
Maybe. I could be wrong.
It's grade K-12 homework.
,not on the speed of sound.It never mentions the speed of sound...dextercioby said:Write down the times the stone takes to hit the water and the sound takes to reach your ear.You'll find your answer in no time...
DaveC426913 said:You don't think the grade K-12 homework problem is more simply stated as:
"How far will an object fall in 3 seconds"
?