Find the Torsion of the Space Curve$$\mathbf { r } ( \mathrm { t } ) = ( \mathrm { t } - 2 ) \mathbf { i } + ( \ln ( \cos \mathrm { t } ) - 4 ) \mathbf { j } + 6 \mathbf { k } , - \pi / 2

Question

Find the Torsion of the Space Curve$$\mathbf { r } ( \mathrm { t } ) = ( \mathrm { t } - 2 ) \mathbf { i } + ( \ln ( \cos \mathrm { t } ) - 4 ) \mathbf { j } + 6 \mathbf { k } , - \pi / 2 < \mathrm { t } < \pi / 2$$

Examlex · Accepted Answer

The Answer of Find the Torsion of the Space Curve$$\mathbf { r } ( \mathrm { t } ) = ( \mathrm { t } - 2 ) \mathbf { i } + ( \ln ( \cos \mathrm { t } ) - 4 ) \mathbf { j } + 6 \mathbf { k } , - \pi / 2 < \mathrm { t } < \pi / 2$$

Find the Torsion of the Space Curve A) $\tau = 1$

Definitions:

Find the Torsion of the Space Curve A) τ=1\tau = 1τ=1

Definitions:

Find the Torsion of the Space Curve A) $\tau = 1$