Let [f_{X, Y}(x, y)=c x^{2} y, 0 leq x, y leq 1] be the joint probability density

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Let

\[f_{X, Y}(x, y)=c x^{2} y, 0 \leq x, y \leq 1\]

be the joint probability density of the random vector \((X, Y)\).

(1) Determine the constant \(c\) and the marginal densities.

(2) Are \(X\) and \(Y\) independent?

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