Revisions to How to obtain the solution for this first order homogeneous ode that has a unique solution?

deleted 73 characters in body

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edited Dec 31, 2023 at 4:43

I add that AsymptoticDSolveValue calculates well the solution that DSolve doesn't detect:

AsymptoticDSolveValue[{ode, ic}, y[x], x -> 1]

(*-x*)

From the above, we can see that Daniel Huber's conclusion is correct.

I add that AsymptoticDSolveValue calculates well the solution that DSolve doesn't detect:

AsymptoticDSolveValue[{ode, ic}, y[x], x -> 1]

(*-x*)

From the above, we can see that Daniel Huber's conclusion is correct.

I add that AsymptoticDSolveValue calculates well the solution that DSolve doesn't detect:

AsymptoticDSolveValue[{ode, ic}, y[x], x -> 1]

(*-x*)

added 73 characters in body

Source Link

edited Dec 31, 2023 at 4:35

I add that AsymptoticDSolveValue calculates well the solution that DSolve doesn't detect:

AsymptoticDSolveValue[{ode, ic}, y[x], x -> 1]

(*-x*)

From the above, we can see that Daniel Huber's conclusion is correct.

I add that AsymptoticDSolveValue calculates well the solution that DSolve doesn't detect:

AsymptoticDSolveValue[{ode, ic}, y[x], x -> 1]

(*-x*)

I add that AsymptoticDSolveValue calculates well the solution that DSolve doesn't detect:

AsymptoticDSolveValue[{ode, ic}, y[x], x -> 1]

(*-x*)

From the above, we can see that Daniel Huber's conclusion is correct.

Source Link

created Dec 31, 2023 at 4:17

I add that AsymptoticDSolveValue calculates well the solution that DSolve doesn't detect:

AsymptoticDSolveValue[{ode, ic}, y[x], x -> 1]

(*-x*)

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