diff(p(x), x, x) == 5p(x)/(5p(x)^2 + 4*t(x)^2),
diff(t(x), x, x) == -4t(x)/(5p(x)^2 + 4*t(x)^2),
diff(t(x), x) == 1/(5p(x)^2 + 4t(x)^2) + diff(p(x), x)
Can SageMath find a general solution between t and x based on this system of ODEs?
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