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See also the Fauvel and Gray reference, p. 254, where the problem is translated as "Find me two numbers in double proportion such that when the square of the larger number is multiplied by the smaller, and this product is added to the two original numbers, the result is forty, that is 40." The explanation given there is equivalent to the equation (2x)^2*x + x + 2x = 40, i.e. , 4x^3 + 3x = 40.
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See also the Fauvel and Gray reference, p. 254, where the problem is translated as "Find me two numbers in double proportion such that when the square of the larger number is multiplied by the smaller, and this product is added to the two original numbers, the result is forty, that is 40." The explanation given there is equivalent to the equation (2x)^2*x + x + 2x = 40., , i.e. 4x^3 + 3x = 40.
See also the Fauvel and Gray reference, p. 254, where the problem is translated as "Find me two numbers in double proportion such that when the square of the larger number is multiplied by the smaller, and this product is added to the two original numbers, the result is forty, that is 40." The explanation given there is [Equivalent equivalent to the equation (2x)^2*x + x + 2x = 40., i.e. 4x^3 + 3x = 40].
(* Vincenzo Librandi, May 09 2015 *)
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RealDigits[N[Solve[4 x^3 + 3 x - 40==0, x][[1]][[, 1, 2]], 120111]][[1]] (* _Vincenzo Librandi_, May 09 2015 *)
(* Vincenzo Librandi, May 09 2015 *)
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