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Suppose the tangent line at a point P on the hyperbola xy = 3, cuts the x-axis at point A and the y-axis at point B. (a) Show that P is the mid-point of the line segment AB. (b) If O is the origin, show that the triangle OAB formed by the tangent line and the coordinate axes always has the same area, no matter where P is located on the hyperbola.
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