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Thanks, Diophantine Equations helped me, cause they led me to Fermat's Theorem(Generalized Equation: x^n+y^n=c*z^n)
x³+y³=4(x²y+xy²+1) |*22x³+2y³= (x²y+xy²+1)*8[or: 2^3] Therefore no integer-solutions are possible.
Hi,can anyone give me a hint how to prove that the following equation can not be solved with integers for x and y?x³+y³=4(x²y+xy²+1)
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