The point M is (2,5) and the point N is (-3,-1). The line segment MN is transformed to the line segment TU by two transformations: MN is rotated 90° clockwise about the origin to give the line segment RS. RS is then translated by the vector to give the line segment TU. The coordinates of the midpoint of TU are (7,–2.5). Find the vector 2 A 0.5 0.5 B -3 3 D 5 9. 2 LO

Find the vector have the same direction as vector a-1-2j+2k and has a magnitude 9. Select one: O ai-2/+2k O b. 9(-2/+28) C 3(1-2j+2k) d.(-2+28)

SOLVE STEP BY STEP IN DIGITAL FORMAT Apply the transformation 0 =-¹° | For the vectors (1,2) and (2,-3), perform the geometric representation by drawing the vectors in a plane and comment on the result obtained.

Find the vector equation of the line that goes through the point (18, 11, 20) and is perpendicular to the vectors (12, 11, 20) and (8, 9, 17). Use a unit vector for the line's direction. + Drag and drop an image or PDF file or click to browse...