(a) Find an axis of rotation. This just means find an eigenvector n of R for...
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(a) Find an axis of rotation. This just means find an eigenvector n of R for the eigenvalue λ = 1 such that |n| = 1. Thus you are looking for a column vector n such that Rn = n. (b) Find the angle of rotation in degrees to two decimal points. Hint: Find any vector v that is perpendicular to n. Then calculate the angle between Rv and v. Consider the rotation matrix R= 44 -2V/2 133 233 Stan (a) Find an axis of rotation. This just means find an eigenvector n of R for the eigenvalue λ = 1 such that |n| = 1. Thus you are looking for a column vector n such that Rn = n. (b) Find the angle of rotation in degrees to two decimal points. Hint: Find any vector v that is perpendicular to n. Then calculate the angle between Rv and v. Consider the rotation matrix R= 44 -2V/2 133 233 Stan
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