E345 -- Integratio aequationis \( \frac{dx}{\sqrt{}(A+Bx+Cx^2+Dx^3+Ex^4)} = \frac{dy}{\sqrt{}(A+By+Cy^2+Dy^3+Ey^4)} \)

(The integration of the equation \( \frac{dx}{\sqrt{}(A+Bx+Cx^2+Dx^3+Ex^4)} = \frac{dy}{\sqrt{}(A+By+Cy^2+Dy^3+Ey^4)} \))


Summary:

According to the records, it was presented to the St. Petersburg Academy on December 19, 1765.

Publication: Documents Available:



Return to the Euler Archive