Find u + v.
$\mathbf { u } = \langle - 5,3 \rangle , \mathbf { v } = \langle 0,0 \rangle$
A) $\langle - 4,4 \rangle$
B) $\langle - 5 , - 5 \rangle$
C) $\langle 3,3 \rangle$
D) $\langle - 5,3 \rangle$
E) $\langle 3 , - 5 \rangle$

Question

Find u + v. 
 $\mathbf { u } = \langle - 5,3 \rangle , \mathbf { v } = \langle 0,0 \rangle$  
A)  $\langle - 4,4 \rangle$
B) $\langle - 5 , - 5 \rangle$  
C)  $\langle 3,3 \rangle$
D)  $\langle - 5,3 \rangle$
E)  $\langle 3 , - 5 \rangle$

Quizplus · Accepted Answer

Adding vector $\mathbf{u} = \langle -5, 3 \rangle$ and the zero vector $\mathbf{v} = \langle 0, 0 \rangle$ results in $\mathbf{u}$ itself, since adding zero to any number does not change its value.

Find U + V u=⟨−5,3⟩,v=⟨0,0⟩\mathbf { u } = \langle - 5,3 \rangle , \mathbf { v } = \langle 0,0 \rangleu=⟨−5,3⟩,v=⟨0,0⟩

Find U + V $\mathbf { u } = \langle - 5,3 \rangle , \mathbf { v } = \langle 0,0 \rangle$