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2 cards from this section. Quick, good the night before a test.
What is the general solution for an equation with distinct real roots?
Think about the terms that depend on r.
Identify the nature of roots when D = 0.
What does a zero determinant indicate?
What does a positive discriminant indicate about the roots?
Think about how the graph of a quadratic opens.
True or False: A repeated root leads to a solution with linear terms.
Consider how double roots affect the quadratic’s graph.
Given the equation y'' + 4y' + 4y = 0, find the roots and classify them. What is the general solution?
Use the quadratic formula and consider special cases for roots.
Solve and find the nature of roots for: y'' - y = 0. Derive the general solution.
Identify the discriminant first!
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