To calculate the distance between the two spectators, we need to know the speed of sound in air and the time it takes for the sound of the hockey puck hitting the ice to travel between them.
The speed of sound in air is approximately 343 meters per second at room temperature and atmospheric pressure. However, the speed of sound can vary depending on factors such as temperature, humidity, and altitude.
Let's assume that the two spectators are sitting on opposite sides of the hockey rink, which is approximately 61 meters wide (the standard width of a National Hockey League rink). If the hockey puck is hit in the center of the rink, the distance between the two spectators would be approximately 61 meters.
Now, let's assume that the sound of the hockey puck hitting the ice takes 0.3 seconds to travel from one spectator to the other. We can calculate the distance between the two spectators using the formula:
distance = speed of sound x time
distance = 343 m/s x 0.3 s
distance = 102.9 meters
Therefore, the distance between the two spectators is approximately 102.9 meters. However, it's important to note that this calculation is based on several assumptions and approximations, and the actual distance could vary depending on the specific conditions at the hockey rink.