+ Use u(x) = (x26), v(x) = x + 3, u'(x) = 6x(x -6), and v'(x)...

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+ Use u(x) = (x26), v(x) = x + 3, u'(x) = 6x(x -6), and v'(x) = 2x to find the derivative of y = simplifying. (x2 - 6)3 x+3 Then, rearrange the numerator in preparation for - v(x) u'(x) = u(x) v'(x) y' = y' = y' = [v(x)]2 6x(x2 6)2(x2 - 6)3.2x 6x(x+3)(x -6) - ( [x + 3] ]) (x - 6)3 (x + 3) 0 vi + Use u(x) = (x26), v(x) = x + 3, u'(x) = 6x(x -6), and v'(x) = 2x to find the derivative of y = simplifying. (x2 - 6)3 x+3 Then, rearrange the numerator in preparation for - v(x) u'(x) = u(x) v'(x) y' = y' = y' = [v(x)]2 6x(x2 6)2(x2 - 6)3.2x 6x(x+3)(x -6) - ( [x + 3] ]) (x - 6)3 (x + 3) 0 vi