The vectors $\vec{u}=8 \vec{i}-9 \vec{j}+4 \vec{k}$ and $\vec{v}=-16 \vec{i}+18 \vec{j}+8 \vec{k}$ are parallel.

Name: The vectors $\vec{u}=8 \vec{i}-9 \vec{j}+4 \vec{k}$ and $\vec{v}=-16 \vec{i}+18 \vec{j}+8 \vec{k}$ are parallel.
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The Answer of The vectors $\vec{u}=8 \vec{i}-9 \vec{j}+4 \vec{k}$ and $\vec{v}=-16 \vec{i}+18 \vec{j}+8 \vec{k}$ are parallel.

The Vectors u⃗=8i⃗−9j⃗+4k⃗\vec{u}=8 \vec{i}-9 \vec{j}+4 \vec{k}u=8i−9j​+4k And v⃗=−16i⃗+18j⃗+8k⃗\vec{v}=-16 \vec{i}+18 \vec{j}+8 \vec{k}v=−16i+18j​+8k Are Parallel

The Vectors $\vec{u}=8 \vec{i}-9 \vec{j}+4 \vec{k}$ And $\vec{v}=-16 \vec{i}+18 \vec{j}+8 \vec{k}$ Are Parallel