Differential equation

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• Solve the differential equation or initial value problem using the method for undetermined constants and variation of parameters.

  So the solution is (2) The inhomogeneous differential equation can be separated to as And (a)The particular equation to the differential equation (*) has the form of Plug into (*) So Thus, (b) The particular equation

• separable differential equation

  296382 Solving the differential equation. I have this differential equation. y' = x^2*cos^2(y). I don't know if it's a separable differential equation or a first order differential equation. Please show me the steps in how to solve it.

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

  the differential equation e) By means of the substitution , solve the differential equation f) Find an integrating factor for the following differential equation and hence solve it g) By means fo the substitution for a suitable

• Differential equations

  If the equation is an ODE, indicate whether the equation is linear or nonlinear. Write a differential equation that fits the physical description. Determine whether the given function is a solution to the differential equation.

• Verifying the Solution of a Differential Equation

  Verify that the function y = f(x) is a solution of the differential equation Now, Therefore, is a solution of the differential equation: A solution of a differential equation is verified.

• The Transformation of Partial Differential Equation

  This is mainly for finding the solution of partial differential equation.

• Differential equations

  48194 Differential Equation Integration 1. Use integration to find a general solution of the differential equation. dy / dx = (x-2)/ x = 1 - 2/x 2.Solve the differential equation. dy / dx = x + 2 Attached 1.

• Differential Equations : Solve the following differential equation by as many different methods as you can.

  61801 Differential Equations : Solve the following differential equation by as many different methods as you can. A) Solve the following differential equation by as many different methods as you can.

• Differential Equations : Tangents and Solutions

  78246 Differential Equations : Tangents and Solutions Consider the differential equation (dy/dx) = (-xy^2)/2. Let y=f(x) be the particular solution to this differential equaiton with the initial condition f(-1)=2.

• Differential Equations

  Substituting in the differential equation we get cannot be zero Therefore The roots are 2, 2, The general solution is given by Problem 27. Let be the solution of the differential equation.