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What numbers A and B make this equation true: (AA)^B = ABBA Awarding Medal
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What have you tried? We can make a few quick changes to the equation: \[ (AA)^B = (A^2)^B = A^{2B}\] \[ ABBA = (AB)^2\] This makes both sides easier to work with, and we can immediately spot some solutions. Are we solving over integers?
If this is over the integers, it seems reasonably easy to limit the possible values of B to a small set, which we can try in turn. They each give a few results, except for B = 1, which is clearly valid for any A. But I have to go, and you don't seem like you want my help. So you can do the rest :-)
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