Find eigenvector of the following matrix
A=[[-6,-8,-6],[18,20,14],[-12,-12,-8]]
that corresponds to the smallest eigenvalue.
Aw_(1)=\lambda _(1)w_(1)
where
\lambda _(1)<=\lambda _(2)<=\lambda _(3)

w_(1)=[[(w_(1,1))]] w_(2,1) w_(3,1) w_(1,1)= w_(2,1)= w_(3,1)=

Question

Find eigenvector of the following matrix

A=[[-6,-8,-6],[18,20,14],[-12,-12,-8]]

that corresponds to the smallest eigenvalue.

Aw_(1)=\lambda _(1)w_(1)

where

\lambda _(1)<=\lambda _(2)<=\lambda _(3)

w_(1)=[[(w_(1,1))]]
w_(2,1)
w_(3,1)
w_(1,1)=
w_(2,1)=
w_(3,1)=

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