A function F(x, y) is a composite function such that F(x, y) = h(u(x, y), v(x, y)) where h = h(u, v), u= u(x,y), v = v(x, y) are functions of two variables. Calculate the value of partial derivative Fy (x, y) at the point (x, y) = (−1, 10) given that u (-1, 10) = −5, v(−1, 10) : = -6 and that ux (-1, 10) = -5, vx (-1, 10) = -2, Vx uy (-1, 10) = 2, vy (-1, 10) = -6, hu (-5, -6) = −9, hv (-5, -6) = -1.

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