The table shows the position of a motorcyclist after accelerating from rest. t (seconds) 0 1 s (feet) (i) [2, 4] (ii) [3, 4] (iii) [4, 5] (a) Find the average velocity (in ft/s) for each time period. (iv) [4, 6] X ft/s 0 4.9 10.6 23.1 50.3 X ft/s 2 ft/s 3 ft/s 4 5 6 109.4 238.0 (b) Plot the points in the table to create a graph of s as a function of t to estimate the instantaneous velocity (in ft/s when t = 3. (Round your answer to one decimal place.) ft/s

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Chapter1: Units, Trigonometry. And Vectors
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The table shows the position of a motorcyclist after accelerating from rest.
12 3
4 5
4.9 10.6 23.1
t (seconds)
s (feet) 0
(a) Find the average velocity (in ft/s) for each time period.
(i) [2, 4]
(ii) [3, 4]
(iii) [4, 5]
0
(iv) [4, 6]
X ft/s
X ft/s
ft/s
ft/s
50.3
109.4
6
238.0
(b) Plot the points in the table to create a graph of s as a function of t to estimate the instantaneous velocity (in ft/s)
when t = 3. (Round your answer to one decimal place.)
ft/s
Enhanced Feedback
Please try again. When calculating the average velocity, you are actually lculating the slope of the secant line betwee
the two given points. Use the table to calculate the difference in distance for the given time period, and divide by the
change in time. To estimate the instantaneous velocity, look for a trend in average velocity and find a value matching t
trend for the given time.
Transcribed Image Text:The table shows the position of a motorcyclist after accelerating from rest. 12 3 4 5 4.9 10.6 23.1 t (seconds) s (feet) 0 (a) Find the average velocity (in ft/s) for each time period. (i) [2, 4] (ii) [3, 4] (iii) [4, 5] 0 (iv) [4, 6] X ft/s X ft/s ft/s ft/s 50.3 109.4 6 238.0 (b) Plot the points in the table to create a graph of s as a function of t to estimate the instantaneous velocity (in ft/s) when t = 3. (Round your answer to one decimal place.) ft/s Enhanced Feedback Please try again. When calculating the average velocity, you are actually lculating the slope of the secant line betwee the two given points. Use the table to calculate the difference in distance for the given time period, and divide by the change in time. To estimate the instantaneous velocity, look for a trend in average velocity and find a value matching t trend for the given time.
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