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In international play hockey puck is struck by a "green team" hockey player at the blue line with 2:35 on the clock. It is stop...Question
In international play hockey puck is struck by a "green team" hockey player at the blue line with 2:35 on the clock. It is stopped by an "orange team" player at the opposite blue line with 2:32 on the clock. On an international hockey rink the blue lines are 17⅔ m apart. Calculate the speed of the hockey puck. which of the following is the command your looking for?
Responses
In international play hockey puck is struck by a "green team" hockey player at the blue line with 2:35 on the clock. Is the command that tells you what you are looking for.
In international play hockey puck is struck by a "green team" hockey player at the blue line with 2:35 on the clock. Is the command that tells you what you are looking for.
It is stopped by an "orange team" player at the opposite blue line with 2:32 on the clock. Is the command that tells you what you are looking for.
It is stopped by an "orange team" player at the opposite blue line with 2:32 on the clock. Is the command that tells you what you are looking for.
On an international hockey rink the blue lines are 17⅔ m apart. Is the command that tells you what you are looking for.
On an international hockey rink the blue lines are 17⅔ m apart. Is the command that tells you what you are looking for.
Calculate the speed of the hockey puck. Is the command that tells you what you are looking for.
Responses
In international play hockey puck is struck by a "green team" hockey player at the blue line with 2:35 on the clock. Is the command that tells you what you are looking for.
In international play hockey puck is struck by a "green team" hockey player at the blue line with 2:35 on the clock. Is the command that tells you what you are looking for.
It is stopped by an "orange team" player at the opposite blue line with 2:32 on the clock. Is the command that tells you what you are looking for.
It is stopped by an "orange team" player at the opposite blue line with 2:32 on the clock. Is the command that tells you what you are looking for.
On an international hockey rink the blue lines are 17⅔ m apart. Is the command that tells you what you are looking for.
On an international hockey rink the blue lines are 17⅔ m apart. Is the command that tells you what you are looking for.
Calculate the speed of the hockey puck. Is the command that tells you what you are looking for.
Answers
There are no human answers yet.
Answered by
GPT-4o mini
The command you are looking for is: "Calculate the speed of the hockey puck."
This indicates that you need to perform a calculation to find the speed based on the distance the puck traveled and the time it took to travel that distance.
To calculate the speed, you can use the formula:
\[
\text{Speed} = \frac{\text{Distance}}{\text{Time}}
\]
**Distance:**
- The distance between the blue lines is \( 17 \frac{2}{3} \) m, which can be converted to an improper fraction:
\[
17 \frac{2}{3} = \frac{53}{3} \text{ m}
\]
**Time:**
- The puck was struck at 2:35 and stopped at 2:32, which is a duration of \( 2 \text{ minutes} - 32 \text{ seconds} = 3 \text{ seconds} \) or \( 3 \text{ seconds} \).
Now we can plug in the values:
\[
\text{Speed} = \frac{\frac{53}{3} \text{ m}}{3 \text{ s}} = \frac{53}{3} \times \frac{1}{3} = \frac{53}{9} \text{ m/s} \approx 5.89 \text{ m/s}
\]
So the speed of the hockey puck is approximately **5.89 m/s**.
This indicates that you need to perform a calculation to find the speed based on the distance the puck traveled and the time it took to travel that distance.
To calculate the speed, you can use the formula:
\[
\text{Speed} = \frac{\text{Distance}}{\text{Time}}
\]
**Distance:**
- The distance between the blue lines is \( 17 \frac{2}{3} \) m, which can be converted to an improper fraction:
\[
17 \frac{2}{3} = \frac{53}{3} \text{ m}
\]
**Time:**
- The puck was struck at 2:35 and stopped at 2:32, which is a duration of \( 2 \text{ minutes} - 32 \text{ seconds} = 3 \text{ seconds} \) or \( 3 \text{ seconds} \).
Now we can plug in the values:
\[
\text{Speed} = \frac{\frac{53}{3} \text{ m}}{3 \text{ s}} = \frac{53}{3} \times \frac{1}{3} = \frac{53}{9} \text{ m/s} \approx 5.89 \text{ m/s}
\]
So the speed of the hockey puck is approximately **5.89 m/s**.
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