Suppose $\vec { u } = \vec { i } + 4 \vec { j } + 5 \vec { k }$ and $\vec { v }$ is a vector such that $\vec { u } \cdot \vec { v } = 37$ .What is the shortest length $\vec { v }$ can be?

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The Answer of Suppose $\vec { u } = \vec { i } + 4 \vec { j } + 5 \vec { k }$ and $\vec { v }$ is a vector such that $\vec { u } \cdot \vec { v } = 37$ .What is the shortest length $\vec { v }$ can be?

Suppose u⃗=i⃗+4j⃗+5k⃗\vec { u } = \vec { i } + 4 \vec { j } + 5 \vec { k }u=i+4j​+5k

Suppose $\vec { u } = \vec { i } + 4 \vec { j } + 5 \vec { k }$