The separable types can be solved by integrating both sides of these equations.
Abel's identity uses a Wronskian to demonstrate a relationship between two solutions to this type of problem, and a more general form of Abel's identity is Liouville's formula. Those solutions work when the coefficients in this problem are all functions with respect to the independent variable, which is the homogeneous type of this. Examples with a single independent variable can sometimes be solved with Laplace (luh-PLAHS) transforms, while examples with more than one independent variable are "partial" as contrasted with "ordinary". Slope fields graphically represent solutions to these problems, which can be approximated by the Euler (OY-lur) method. The separable types can be solved by integrating both sides of these equations. Name these equations that relate a function to its derivatives.
Abel's identity uses a Wronskian to demonstrate a relationship between two solutions to this type of problem, and a more general form of Abel's identity is Liouville's formula.
differential equation(s) [accept homogeneous differential equations before mentioned]