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OpenStudy (anonymous):
Need help in finding the rate of change
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OpenStudy (anonymous):
s(t) = (t - pi / t + 6 pi) ^ 1/3
OpenStudy (anonymous):
t = 2pi
OpenStudy (anonymous):
srry dont really know how to use the equatio button
OpenStudy (anonymous):
average rate of change over what interval?
OpenStudy (anonymous):
it is using derivative to find it
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OpenStudy (anonymous):
oooooooooooh ok you want the derivative evaluated at
\[2\pi\] right?
OpenStudy (lalaly):
rate of change is \[\frac{ \Delta s}{\Delta t} = \frac{ds}{dt}\]
OpenStudy (anonymous):
\[s(t)=\left (\frac{t-\pi}{t+6\pi}\right) ^{\frac{1}{3}}\]
yes?
OpenStudy (anonymous):
yess
OpenStudy (anonymous):
my teacher didnt use displacement over time...only derivatives
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OpenStudy (anonymous):
ok so derivative is
\[\frac{1}{3}\left( \frac{t-\pi}{t+6\pi}\right)^{-\frac{2}{3}}\times \frac{7\pi}{(x+6\pi)^2}\]
OpenStudy (anonymous):
ugly enough. replace x by
\[2\pi\] see what you get
OpenStudy (anonymous):
ahh..i dont know how to use the equations..
so it is 1/3 ( pi / 8pi ) ^ -2/3 x ( 7 pi / 8pi )^2
OpenStudy (anonymous):
i think i get it now thx
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