Understanding Singular Solutions in Differential Equations 📘

Singular solution. An ODE may sometimes have an additional solution that cannot be obtained from the general solution and is then called a singular solution. The ODE is of this kind. Show by differentiation and substitution that it has the general solution y = cx - c^2 and the singular solution
y = x^2/4. Explain Fig. 6.

Playlists:
Alexander Sadiku 5th Ed: Fundamental of Electric Circuits Chapter 3: https://www.youtube.com/watch?v=L-UAtGgdPKo&list=PLCAwaB3_Khbd4YTSlCpeOn8dTGJwlFuQY
Alexander Sadiku 5th Ed: Fundamental of Electric Circuits Chapter 4: https://www.youtube.com/watch?v=97VoEY4U_nc&list=PLCAwaB3_KhbeJoV27gxtpobNOvVYev6p_
Alexander Sadiku 5th Ed: Fundamental of Electric Circuits Chapter 5:
https://www.youtube.com/playlist?list=PLCAwaB3_KhbdJaAn-h4G5BHdtFv-jnXT-
Alexander Sadiku 5th Ed: Fundamental of Electric Circuits Chapter 6:
https://www.youtube.com/watch?v=tgjosWIuv4Q&list=PLCAwaB3_KhbddLnYEfF8XB4MeOXNsGIzT
Alexander Sadiku 5th Ed: Fundamental of Electric Circuits Chapter 15: https://www.youtube.com/playlist?list=PLCAwaB3_Khbd11xhz52XU0p33UQBd3ncn
Basic integrals: https://www.youtube.com/watch?v=xr47WdCb_4U&list=PLCAwaB3_KhbfG7fkAnfplbuZsGH1n1qVG

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