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2 cards from this section. Quick, good the night before a test.
What does a linear differential equation entail?
Think about the type of derivatives involved.
Define a non-homogeneous term in a differential equation.
It's the 'forcing' part of the equation.
What is the primary principle underlying the method of undetermined coefficients?
Think about how solutions can be constructed from others.
True or False: The method of undetermined coefficients can be applied to any function type.
Consider the types of functions we've discussed.
Solve the differential equation y'' + 2y' + y = e^x using the method of undetermined coefficients.
Remember to consider the complementary function.
Discuss modifications needed for the equation y'' - 3y'+2y = 4sin(2x) when terms of the complementary function overlap with the guess.
Identify which terms overlap and how to adjust effectively.
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