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MHB Proving an Infinite Number of Integer Points on a Level Surface
Given is the function f: R2 -> R, with f(x,y)=x2+y2-6xy+8y. The level surface f(x,y)=1 contains infinitely much points (x,y) where x and y are integer. How can I prove this? I see that it is true with some examples, but how can I prove this. Do I need to use the gradient? Or tangent planes? Or...- Elize88
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- A level Infinite Integer Points Surface
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- Forum: General Math