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Find the constant > 0 such that the volume of the region lying inside the sphere x^2+y^2+ z^2 =a^2 and above the cone = x^2+y^2

Find the constant > 0 such that the volume of the region lying inside the sphere x^2+y^2+ z^2 =a^2 and above the cone = x^2+y^2 is one-quarter of the volume contained by the whole sphere.

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