This transformation is called a rotation with shear. Can you see why it might be called that? Let’s investigate more. Find the d
eterminant of the rotation matrix. Det R = _____ which matches the determinant for our other______. Find the product of the matrix and it’s transpose: R • Rt is______.
Det R = 1 which matches the determinant for our other NOT ROTATION MATRICES. Find the product of the matrix and it’s transpose: R • Rt is the identity matrix.
Step-by-step explanation:
Correct edge 2020
"Vector Multiplication Using Matrices
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Sorry it wouldn't say the right answer for the second one! Hope this helps
Det R = 1 which matches the determinant for our other reflectionmatrices Find the product of the matrix and it’s transpose: R • Rt is the identity matrix
