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An infinitely thin square with a side of size a is divided into four equal regions and positioned in the Z= 0 plane as shown in the figure. The center of the square coincides with the origin. The regions marked with "+" have surface charge density to and the white regions marked with "have surface charge density -0, where 0 > 0 is a constant. Calculate the leading order term in the electrostatic potential at an arbitrary point r = (x, y, z) outside the square. y + - x +

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