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find all pairs of positive intergers (x,y) for
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a)\[3^x=2^xy+1\] b)\[x^y=y^{x-y}\]
3^x = 2^x y + 1 y =0, x=0 <-- this works ... since the lhs is power of 3
x=1, y=1 also works where you will get 3 = 3
so we just try out numbers
no ...we can't do that. diophantine equations have always been my weaknesses. I'm just fooling around.
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if 3^n -1 is of form divisible by 2^n, then we have solutions of it.
actually i never knew that they are called that diophantine
\[3^x-2^xy=1\] but we can try x=1,2,3,4 and see if they yield the y value to give 1
for these types of question, you should probably ask mukushla till then let me fool around.
lol thanks a lot
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