Write v as a matrix that could be used in transformation calculations.



Complete the transformation on the vector shown and choose the resulting vector:



Complete the transformation on the rectangle ABCD shown and choose the resulting vector: Use [ABCD]



Use the general rotation matrix and the unit circle or inverse trigonometric functions to find the angles of rotation for the following matrices.

First complete a rotation of 90° CCW135° CCW✔ 270° CCW about the origin with the following matrix:
After you have applied the rotation matrix to the original vector, you get:



Using the matrix at the right that represents rectangle ABCD, list the coordinates of C: (, )

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The previous transformation could be classified as a
The previous transformation could be classified as a reflection across the x–axis✔ reflection across the y–axisrotation 90° CCW about originrotation 180° CCW about origin.
50°72°108°144°

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Finally, you will need to ✔ addsubtractmultiply in order to translate it to the final image.

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-5
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