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Question: Symmetry under rotations.
a) Suppose the joint distribution of X and Y is symmetric under rotations, Are X and Y necessarily independent? Are they necessarily uncorrelated? Explain by arguments or examples.
b) Suppose (X, Y) is a point picked at random from the unit circle X2 + Y2 = 1, Calculate E(X2), E(Y2), and E(XY).
c) Suppose U is uniformly distributed on (0, 1), X = Cos 2πU, Y = Sin 2πU. Are X and Y uncorrelated? Are X and Y independent? Explain carefully the connection between b) and c).
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