Let $$\vec{w} = \left[\begin{array}{c} -10\cr -2 \end{array}\right], \ \vec{v}_1 = \left[\begin{array}{c} -3\cr 3 \end{array}\right], \ \vec{v}_2 = \left[\begin{array}{c} 1\cr 5 \end{array}\right], \ \vec{v}_3 = \left[\begin{array}{c} -3\cr -3 \end{array}\right].$$ Is $\vec{w}$ a linear combination of the vectors $\vec{v}_1, \vec{v}_2$ and $\vec{v}_3$?
choose w is a linear combination of the v's w is not a linear combination of the v's

If possible, write $\vec{w}$ as a linear combination of the vectors $\vec{v}_1, \vec{v}_2$ and $\vec{v}_3$. For example, the answer $\vec{w} = 4 \vec{v}_1 + 5 \vec{v}_2 + 6 \vec{v}_3$ would be entered $\verb!4v1 + 5v2 + 6v3!$. If $\vec{w}$ cannot be written as a linear combination of the vectors $\vec{v}_1, \vec{v}_2$ and $\vec{v}_3$, enter DNE.

$\vec{w} =$