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The position of a particle on the x-axis at time t, t > 0, is s(t) = ln(t) with t measured in seconds and s(t) measured in feet. What is the average velocity of the particle for 1 ≤ t ≤ e?
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So i know this question is similar to the other one, but I dont know what to do with the intervals?
The average velocity over an interval [a,b] is the slope of a line connecting the endpoints \[ave.~~velocity=\frac{ change~\in~position }{ change~\in~time }=\frac{ s(b)-s(a) }{ b-a }\]
s(t)=ln(t) for time interval t =[1 , e] \[ave~velocity=\frac{ \ln(e)-\ln(1) }{ e-1 }\approx\]
so no derivatives need to be found?
not for this one, don't need velocity or acceleration functions.
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