Question
Suppose a camper took 2 h to ride around a resevoir at 10 mi/h at the beginning of the summer. By the end of the summer, s h. What is her rate at the end of the summer?
Answers
GPT 3.5
Let x be the total distance around the reservoir.
At the beginning of the summer:
Time = 2 hours
Rate = 10 mi/h
Distance = Rate * Time
Distance = 10 * 2
Distance = 20 miles
At the end of the summer:
Time = s hours
Rate = x/s mi/h
The total distance around the reservoir is the same, so:
20 = (x/s) * s
20 = x
Now we can substitute this value of x back into the equation for the rate at the end of the summer:
Rate = x/s
Rate = 20/s
Therefore, the camper's rate at the end of the summer is 20/s miles per hour.
At the beginning of the summer:
Time = 2 hours
Rate = 10 mi/h
Distance = Rate * Time
Distance = 10 * 2
Distance = 20 miles
At the end of the summer:
Time = s hours
Rate = x/s mi/h
The total distance around the reservoir is the same, so:
20 = (x/s) * s
20 = x
Now we can substitute this value of x back into the equation for the rate at the end of the summer:
Rate = x/s
Rate = 20/s
Therefore, the camper's rate at the end of the summer is 20/s miles per hour.