Find the unit tangent vector to the curve defined by

?r(t)=?2cos(t),2sin(t),4sin2(t)?r?(t)=?2cos(t),2sin(t),4sin2(t)? at t=5?6t=5?6.

Round answers to 4 decimal places.

?T(5?6)=

$Find the unit tangent vector to the curve defined by \( \vec{r}(t)=\left\langle 2 \cos (t), 2 \sin (t), 4 \sin ^{2}(t)\right\$

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Find the unit tangent vector to the curve defined by

?r(t)=?2cos(t),2sin(t),4sin2(t)?r?(t)=?2cos(t),2sin(t),4sin2(t)? at t=5?6t=5?6.

Round answers to 4 decimal places.

?T(5?6)=

$Find the unit tangent vector to the curve defined by \( \vec{r}(t)=\left\langle 2 \cos (t), 2 \sin (t), 4 \sin ^{2}(t)\right\$

Find the unit tangent vector to the curve defined by $ \vec{r}(t)=\left\langle 2 \cos (t), 2 \sin (t), 4 \sin ^{2}(t)\right\rangle $ at $ t=\frac{5 \pi}{6} $. Round answers to 4 decimal places. \[ \vec{T}\left(\frac{5 \pi}{6}\right)= \] Question Help:

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