If $\vec{v}=-2 \vec{i}+2 \vec{j}-3 \vec{k}$. Find $c$ such that $\vec{w}=-6 \vec{i}+6 \vec{j}+c \vec{k}$ is parallel to $\vec{v}$.

Name: If $\vec{v}=-2 \vec{i}+2 \vec{j}-3 \vec{k}$. Find $c$ such that $\vec{w}=-6 \vec{i}+6 \vec{j}+c \vec{k}$ is parallel to $\vec{v}$.
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The Answer of If $\vec{v}=-2 \vec{i}+2 \vec{j}-3 \vec{k}$. Find $c$ such that $\vec{w}=-6 \vec{i}+6 \vec{j}+c \vec{k}$ is parallel to $\vec{v}$.

If v⃗=−2i⃗+2j⃗−3k⃗\vec{v}=-2 \vec{i}+2 \vec{j}-3 \vec{k}v=−2i+2j​−3k Find ccc Such That w⃗=−6i⃗+6j⃗+ck⃗\vec{w}=-6 \vec{i}+6 \vec{j}+c \vec{k}w=−6i+6j​+ck

If $\vec{v}=-2 \vec{i}+2 \vec{j}-3 \vec{k}$ Find $c$ Such That $\vec{w}=-6 \vec{i}+6 \vec{j}+c \vec{k}$