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Given the position function, s of t equals t cubed divided by 3 minus 12 times t squared divided by 2 plus 36 times t , between t = 0 and t = 15, where s is given in feet and t is measured in seconds, find the interval in seconds where the particle is moving to the right.
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\[s(t) = \frac{ t^3 }{ 3-12t^2+36t }\] this?
yes
wait no it's not..
\[s(t) = \frac{ t^3 }{ 3 }-\frac{ 12t^2 }{ 2 }+36t\]
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Yeah ok there we go
yeah sorry
Do you know calculus?
Finding the derivative will give you the velocity
yes somewhat
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Can you find the derivative of your function
(x-6)^2?
How did you get that
Try the power rule, mhm do you know what derivatives are?
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