vector v = -0. 8. (12 pts.) The vectors v₁ = ¿) 2, V2= and v3= form a basis for R³. 3 Find the change of basis matrix P that does the following. When P multiplies the the result is the normal coordinates of v. Use P to compute (V1, V2, V3) the normal coordinates of U= 6). . Then express the vector W = (V1, V2, V3) as a linear combination of v1, v2 and v3.