For n ¥ l, let X n , Y n and X, Y be r.v.s defined on

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For n ‰¥ l, let Xn, Yand X, Y be r.v.s defined on the probability space (Ω, A, P), let d1, d2and cnbe constants with 0 ‰  cn†’ ˆž as n †’ ˆž, and suppose that

| Cn (Xn – d1, Yn – dz)$(x, ) as n n → oO.

Let g: R2 †’ R be differentiable, and suppose its (first-order) partial derivatives gx, gy are continuous at (d1, d2). Then show that, as n †’ ˆž,

For n ‰¥ l, let Xn, Yn and X, Y

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