Rationalize the denominator of 2/(3-√5)
2(3-√5)/4
(√5+3)/2
2(√5-3)/4
-(3-√5)/2
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Rotation matrices are square matrices, with real entries. More specifically, they can be characterized as orthogonal matrices with determinant 1; that is, a square matrix R is a rotation matrix if and only if RT = R−1 and det R = 1.
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Rationalize the denominator of 2/(3-√5)
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