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3 cards from this section. Quick, good the night before a test.
Define a Partial Differential Equation (PDE).
Look for definitions related to equations in multiple dimensions.
What classification occurs when b² - 4AC < 0?
Think about the nature of the solutions indicated by the discriminant.
What type of PDE is classified as elliptic?
Think about how the discriminant classifies the PDE.
Is a PDE with M > 1 classified as hyperbolic?
Focus on discriminant conditions for PDE classification.
Given M = 0.5, show how the discriminant would affirm the classification as elliptical. Use the definitions discussed.
Insert your M value correctly into the equation and adhere to the discriminant classification.
Using the finite difference method, derive the approximate del φ/del y for the function φ(x,y) = e^(x) + e^(y) at (1,1) with delta values 0.1.
Ensure to substitute into the finite difference formula correctly to achieve the result.
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