Solve Ordinary Differential Equation Using Integrating Factors

Related BrainMass Solutions

• Solve the Ordinary Differential Equation : xy'- y=2x^2

  61010 Solve the Ordinary Differential Equation : xy'- y=2x^2 Solve the Ordinary Differential Equation 1 ) xy'- y=2x^2 Please see the attached file for the complete solution. Thanks for using BrainMass.

• Solutions to First-Order Ordinary Differential Equations

  Integrating both sides now yields , whence the general solution is . We solve several first-order ordinary differential equations. Implicit equations are examined.

• Differential Equations : Separation of Variables, Solve by Substitution and Integrating Factor

  Thanks for using BrainMass. Differential Equations are solved by Separation of Variables, Solve by Substitution and Integrating Factor. The solution is detailed and well presented.

• integrating factors, substitutions for homogeous and Bernoulli

  373042 Equilibrium solutions, Separation of variables, exact equations, What technique would be used to solve the differential equation: You do not have to solve the differential equations, just write what technique that you would use to solve them.

• Step by Step Explanation of Differential Equations

  The solution solves several first order ordinary differential equations using various methods.

• The non-homogeneous heat equation

  the coefficients of (1.14) to that of (1.16) gives (1.17) And these are the initial conditions to the set of the ordinary differential equations (1.12) that can be solved using integration factor: (1.18) Where A is an integration constant

• Ordinary first order differential equation

  Have fun with the solution. ------------------------------- To solve the equation We writ eit in its separable form: Integrating both sides results in: Using the substitution we see that:

• solving differential equations

  Use integrating factor to convert the following equation into "exact ODE" form and solve for y. 2xy' = (y -x) (y + x)/ y 3. Solve the differential equation, y is a function of x y'' - 6y' + 9y = x^2x 4.

• Integrating Differential Equations

  105302 Integrating Differential Equations 1. Consider the following differential equation: (1-c/r)(dt/dl)2 - (1-c/r)-1(dr/dl)2 = 0 (a) Show that this equation can be written as dr/dt = (1-c/r) (b) Solve the above equation for t(r).