Let $\vec { v } ( t ) = 2 \vec { i } + 2 \vec { j }$ be a constant velocity field.
Find the flow line of $\vec { v }$ that passes through the origin at time t = 2.

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The Answer of Let $\vec { v } ( t ) = 2 \vec { i } + 2 \vec { j }$ be a constant velocity field.
Find the flow line of $\vec { v }$ that passes through the origin at time t = 2.

Let v⃗(t)=2i⃗+2j⃗\vec { v } ( t ) = 2 \vec { i } + 2 \vec { j }v(t)=2i+2j​

Let $\vec { v } ( t ) = 2 \vec { i } + 2 \vec { j }$