A baseball fan sitting in the "cheap seats" is d = 130 m from home plate (see the figure below). How much time elapses between the instant the fan sees a batter hit the ball and the moment the fan hears the sound? (Assume the speed of sound is 344 m/s, and the vertical distance can be ignored.) i
A baseball fan sitting in the "cheap seats" is d = 130 m from home plate (see the figure below). How much time elapses between the instant the fan sees a batter hit the ball and the moment the fan hears the sound? (Assume the speed of sound is 344 m/s, and the vertical distance can be ignored.) i
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![A baseball fan sitting in the "cheap seats" is \( d = 130 \, \text{m} \) from home plate (see the figure below). How much time elapses between the instant the fan sees a batter hit the ball and the moment the fan hears the sound? (Assume the speed of sound is \( 344 \, \text{m/s} \), and the vertical distance can be ignored.)
The image is a diagram that shows:
- A silhouette of a baseball batter on the left side.
- A silhouette of a baseball fan sitting on steps on the right side.
- A horizontal line between the batter and the fan labeled with distance \( d \).
- \( d = 130 \, \text{m} \) is indicated in the text.
The diagram implies the need to calculate time \( s \) using the formula:
\[
s = \frac{d}{\text{speed of sound}} = \frac{130 \, \text{m}}{344 \, \text{m/s}}
\]
This formula allows us to compute the time taken for the sound to travel 130 meters to the fan.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F9918ade2-10fd-42c4-873c-e1513042dc68%2F80e78649-384c-497e-a816-c6000b8d84a9%2Fgacf2dk_processed.jpeg&w=3840&q=75)
Transcribed Image Text:A baseball fan sitting in the "cheap seats" is \( d = 130 \, \text{m} \) from home plate (see the figure below). How much time elapses between the instant the fan sees a batter hit the ball and the moment the fan hears the sound? (Assume the speed of sound is \( 344 \, \text{m/s} \), and the vertical distance can be ignored.)
The image is a diagram that shows:
- A silhouette of a baseball batter on the left side.
- A silhouette of a baseball fan sitting on steps on the right side.
- A horizontal line between the batter and the fan labeled with distance \( d \).
- \( d = 130 \, \text{m} \) is indicated in the text.
The diagram implies the need to calculate time \( s \) using the formula:
\[
s = \frac{d}{\text{speed of sound}} = \frac{130 \, \text{m}}{344 \, \text{m/s}}
\]
This formula allows us to compute the time taken for the sound to travel 130 meters to the fan.
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