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Find the arc length for x(t) = t2 and y(t) = 6t3 − 2 where −1 ≤ t ≤ 1.
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i'm getting the arc length to be zero, but i know that's not right :/
i'm getting dx/dt to be 2t dy/dt to be 18t^2
arc length = \[\int\limits_{-1}^{1} \sqrt{4t^2 +324t^4}\]
= \[\int\limits_{-1}^{1} 2t \sqrt{1+81t^2}\]
1+81t^2=u
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Du=162t
\[\frac{ 2(1+81t^2)^{3/2} }{ 243 }\]
this is what i got when i integrated it without evaluating at -1 and 1
I hope so
so is it right?
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