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2016+x3+2016−x3=12\large \sqrt[3]{2016+\sqrt{x}}+\sqrt[3]{2016-\sqrt{x}}=12 32016+x+32016−x=12
If x=2m+2016nx=2^m+2016^nx=2m+2016n satisfies the equation above, where mmm and nnn are positive integers, find m+nm+nm+n.
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