Let A E Ml) be a rotation matrix not equal to I or I. Find the two complex eigenspaces U and V of A in the form U = Span{u) and V = Span(v}, where u and v are suitable complex: eigenvectors. Hint: If A = (0059) - E1111109) sin(6) DDI(3))' what are the complex eigenvalues in terms of? Note that, although the eigenvalues depend on 9, the eigenspaces do not. This fact is an instance of a broader phenomenon concerning matrices that commute. Please ask to learn more