1.1.3 If v + w = (5,1) and v - w = (1,5) compute and draw v and w

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1.1.2 Draw v = (4, 1) and w = (-2, 2) and v + w and v - w in a single xy plane 1.1.2 Draw v = (4, 1) and w = (-2, 2) and v + w and v - w in a single xy plane
1.1.5 Compute u + v + w and 2u + 2v + w. How do you know u, v, w lie in a plane? 1.1.5 Compute u + v + w and 2u + 2v + w. How do you know u, v, w lie in a plane?
1.1.29 Find two different combinations of the vectors u=(1,3) v=(2,7) w=(1,5) that produce b=(0,1) 1.1.29 Find two different combinations of the vectors u=(1,3) v=(2,7) w=(1,5) that produce b=(0,1)
1.1.6 Every combination of v = (1, -2, 1) and w = (0, 1, -1) has components that add to _. 1.1.6 Every combination of v = (1, -2, 1) and w = (0, 1, -1) has components that add to _.
1.1.28 Find vectors v and w so that v + w = (4,5,6) and v - w = (2,5,8). 1.1.28 Find vectors v and w so that v + w = (4,5,6) and v - w = (2,5,8).
Calculus 3 - Vector Projections & Orthogonal Components Calculus 3 - Vector Projections & Orthogonal Components
Calculate the triple scalar product u. (v x w), u = (-5, -1, 1), v = (-5,-1,-1) and w = (1,-4,-2). Calculate the triple scalar product u. (v x w), u = (-5, -1, 1), v = (-5,-1,-1) and w = (1,-4,-2).
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