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27K views · 889 reactions | Some Exponential Diophantine Equations like the famous Fermat's last theorem are very hard to solve. Here is an introduction to Exponential Diophantine Equations solved by analyzing the last digits of both sides of the equations. #math #algebra #diophantine #NumberTheory | Math Avenue : Learn Math By Examples | Facebook
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The Diophantine quintuple conjecture Diophantus of Alexandria, who was a 3rd century Greek mathematician. Diophantus himself noticed that the quadruple of rational numbers {1/16, 33/16, 17/4, 105/16} has the property that the product of any two of them plus one is the square of a rational number, and since then, collections of six positive rational numbers with the same property have been found. The set of integers {1,3,8,120} has the property that the product of any two of them is one less than
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