Question: 1 1 0 501 1. Consider the vectors u = 1 , v = 1 , w = 1 and z = 35: 2 .

1 1 0 501 1. Consider the vectors u = 1 , v = 1 ,
1 1 0 501 1. Consider the vectors u = 1 , v = 1 , w = 1 and z = 35: 2 . 1 0 1 10 (a) Compute the area of the triangle inscribed by the vectors u and w. (b) (C) (d) (e) (f (s) v (11) Consider a plane that is parallel to the vectors v and W. Find two unit vectors perpendicular to this plane. Let [5 be the line in R3 that passes through the point (1,2, 3) and is perpendicular to both of the vectors v and w. Find an equation for the line L in vector form. Find parametric equations for the line [1. Compute u - z in terms of 3:. Find all values of a: for which u and z are orthogonal. Compute the projection of the vector 2 onto 11; your answer should be a vector whose components are expressions in terms of 3. Find a point P in R3 such that the points (0,0,0), (1,1,1), (1, 1,0), and P form a rectangle

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