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

Q: Given the point A(2,1,-3) and B(6,-1,-5) write the vector equation and the parametric equations of…

A: Once we get vector form of the equation we can easily write the parametric form of equation of line.

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Q: Evaluate: if vector OA = (2,3) and OB (-1,-2) Show all steps please

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Q: component

A:

Q: Given vector (-2,6) and a point (3,2) a. Write a vector equation  b. Write the vector equation as…

A:

Q: 1. Draw the vector V that goes from the origin to the point (-4, -6). (a) Find V (b) Write V in…

A:

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A: Given that: A(-5, -3) is translated by v=<8, 0>