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We will derive the solutions for homogeneous differential equations and we will use the methods hot wheels camaro of undetermined coefficients and variation of parameters to solve non homogeneous differential equations. In addition, we will discuss reduction of order, fundamentals of sets of solutions, Wronskian and mechanical vibrations. Basic Concepts – In this section give an in depth discussion on the process used to solve homogeneous, linear, second order differential equations, \(ay'' + by' + cy 0\). We derive the characteristic polynomial and discuss how the Principle of Superposition is used to get the general solution. Real Roots – In this section we discuss the solution to homogeneous, linear, second order differential equations, \(ay'' + by' + cy 0\), in which the roots of the characteristic polynomial, \(ar^{2} + br + c 0\), are real distinct roots.

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Complex Roots – In this section we discuss the solution to homogeneous, linear, second order differential equations, \(ay'' + by' + cy 0\), in which the roots of the characteristic polynomial, \(ar^{2} + br + c tee ball set 0\), are real distinct roots. We will also derive from the complex roots the standard solution that is typically used in this case that will not involve complex numbers. Repeated Roots – In this section we discuss the solution to homogeneous, linear, second order differential equations, \(ay'' + by' + cy 0\), in which the roots of the characteristic polynomial, \(ar^{2} + br + c 0\), are repeated, i. We will use reduction of order to derive the second solution needed to get a general solution in this case. Reduction of Order – In this section we will discuss reduction of order, the process used to derive the solution to the repeated roots case for homogeneous linear second order differential equations, in greater detail.

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