8:21 PM Sat Jun 8 . . . myopenmath.com 100% For each pair of vectors, determine both projww and proj Ivw, and verify that w = projww + proj_vw. Then draw a picture showing w as the sum of projvw and proj Lvw. (Write all vectors in terms of the basis vectors i and j.) v = i+ 2j and w =5i - 4j projvW = projLvW = x (Draw your graph so that the tail of proj _vw is placed at the head of projvw.) 3 2 -4 -3 -2 -1 2 3 - 2 -3 -4 Clear All Draw: XQuestion 2. Score: 0/10 Let @ = (2,10) and T= (3,0). Compute the following vector projections. o proj; b = (*g) x| o proj; = (2,0) x| o* Score: 0/5 0/5 Time spent on this version: 21.9 minutes. = Show all tries Question 5. Score: 0/10 Part 1 of 2 The graph below shows solid vector g and dashed vector l; ~ e ) Nt Clear All Draw: / Carefully draw proj;() on the graph above. Score: N/A/5 N/A/5 Question 10. Score: 0/10 Use the given pair of vectors, v =(3,5) and w = (2, 6) , to find the following quantities. projy(v) | (-1.8,-54) x the angle 0 (in degrees rounded to two decimal places) between v and w degrees cq-w Score: 0/20/20/20/20/2 Time spent on this version: 15.7 minutes. 8:22 PM Sat Jun 8 . . . myopenmath.com 100% Time spent on this version: 0.8 minutes. Question 12. Score: 0/10 For each pair of vectors, determine both projww and proj Lvw, and verify that w = projvw + proj_vW. Then draw a picture showing w as the sum of proj,w and proj Lvw. (Write all vectors in component form (a, b). ) v = (1, -3) and w = (4, 4) projvW = proj_vW = X (Draw your graph so that the tail of proj _vw is placed at the head of projvw.) 4 3 2 -5 -4 -3 -2 -1 2 3 ur -1 -2 -3 -4 Clear All Draw: X Score: 0/10 Time spent on this version: 1.9 minutes. Return to Gradebook