For $\vec { v } = \langle 2,0 \rangle \text { and } \vec { u } = \langle 4,1 \rangle$ find $\vec { u } + \vec { v }$
A) $\langle 2 , - 1 \rangle$
B) $\langle 6 , - 1 \rangle$
C) $\langle 6,1 \rangle$
D) $\langle 2,1 \rangle$

Question

Quizplus · Accepted Answer

To find $\vec { u } + \vec { v }$, add the corresponding components of $\vec { v } = \langle 2,0 \rangle$ and $\vec { u } = \langle 4,1 \rangle$, resulting in $\langle 2+4, 0+1 \rangle = \langle 6,1 \rangle$.

For v⃗=⟨2,0⟩ and u⃗=⟨4,1⟩\vec { v } = \langle 2,0 \rangle \text { and } \vec { u } = \langle 4,1 \ranglev=⟨2,0⟩ and u=⟨4,1⟩

For $\vec { v } = \langle 2,0 \rangle \text { and } \vec { u } = \langle 4,1 \rangle$