The function s(t) gives the distance (miles) in terms of
time (hours). if the average rate of change of s(t) on
0< = t < = 4 is 70 mph, what is the average rate of change
of 1/2s(t) on this interval?

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Ответ:

emmaraeschool

02.06.2022

Mathematics

Both have the same jumping distance, I used mean to find the answer which is the average of the number. First, you add all the numbers and then divided by how many numbers the operation had. In this case, 17+18+15= 50 divided by 3 equals to 16.67.

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The function s(t) gives the distance (miles) in terms of time (hours). if the average rate of change of s(t) on 0< = t < = 4 is 70 mph, what is the average rate of change of 1/2s(t) on this interval?