Question #218136

(2.1) Find the components of a unit vector satisfying ~v

Expert's answer

2.1) Let the vector v⃗=⟨x,y⟩.\vec v = \langle x, y \rangle.

Given

v⃗⋅⟨3,−1⟩=0\vec v \cdot \langle3, -1 \rangle = 0

Then


3x−y=03x-y=0

The vector v⃗=⟨x,3x⟩,x∈R\vec v = \langle x, 3x\rangle, x\in \R

For example


x=1,v⃗=⟨1,3⟩.x=1, \vec v=\langle1, 3\rangle.


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