Given that there exists a continuously differentiable function g defined by the equation F(x, y) = x3 + y3 - 3xy - 4 = 0 in a neighborhood of x = 2 such that g(2) = 2.  find its derivative.

1
g'(x) = = -(x2 – y)/(y2)
2
g'(x) = = -(x2 – y)/(y2 – 1)
3
g'(x) = = -(x2 – y)/(y2 – x)
4
g'(x) = = (x2 – y)/(y2 – x)

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