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



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

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]
The previous transformation could be classified as a reflection across the x–axisreflection across the y–axisrotation 90° CCW about originrotation 180° CCW about origin.
Use the general rotation matrix and the unit circle or inverse trigonometric functions to find the angles of rotation for the following matrices.

Question text not available



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:



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

The previous transformation could be classified as a
50°72°108°144°

Did you find these answers helpful?