1 x 2 y xy 0

For different roots of the auxiliary equation, the solution complementary function of the differential equation is as shown below. Last updated on Sep 4, The exam i scheuled to be conducted on 3rd, 4th, 10th and 11th February in the Morning and Afternoon Shifts.

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1 x 2 y xy 0

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When working with differential equations, usually the goal is to find a solution. In other words, we want to find a function or functions that satisfies the differential equation. The technique we use to find these solutions varies, depending on the form of the differential equation with which we are working. Second-order differential equations have several important characteristics that can help us determine which solution method to use. In this section, we examine some of these characteristics and the associated terminology. As discussed in previously, first-order equations with similar characteristics are said to be linear.

1 x 2 y xy 0

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