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\[5^x+7^y=z^2\] do positive integer solutions exist, for x,y,k
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only solutions that can happen are when x or y is odd, they can't both be even.
okay so what else? the theorem also states that x,y,k must share only 1 common prime factor?
I can give some hints!
Oh there's probably some way to solve this problem I'm just saying using Fermat's Last Theorem. Beal Conjecture is what I mentioned in chat... it's unproven. We can probably do something with quadratic reciprocity or residues or whatever though.
thats okay i just wanted to know this bealstuff too
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to solve this i was gonna use something like the relatioship between 5 and 7s
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