(1 point) consider the two dimensional subspace uu of r3r3 spanned by the set {u1,u2}{u1,u2} where u1=⎡⎣⎢−12−1⎤⎦⎥,u2=⎡⎣⎢−2−10⎤⎦⎥. u1=[−12−1],u2=[−2−10]. the orthogonal complement v=u⊥v=u⊥ of uϵr3uϵr3 is the one dimensional subspace of r3r3 such that every vector vϵvvϵv is orthogonal to every vector uϵuuϵu. in other words, u⋅v=0u⋅v=0 for all uϵuuϵu and vϵvvϵv. find the first two components v1v1 and v2v2 of the vector vϵvvϵv for which v3=1v3=1.