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MA 262: 2.2 Review- Equilibrium Solutions & Stability
Review of lesson 2.2 for MA 262 (Linear Algebra & Differential Equations) at Purdue University. Content based on class textbook Differential Equations & Linear Algebra by C. Henry Edwards and David E. Penney (ISBN: 9780536264923). 2.2 covers the definition of autonomous first-order differential equations, critical points (CP) of these equations, types of behavior at critical points, criteria for each of these behaviors, and the procedure to determine the overall behavioral designation at each ...
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- • 2 pages •
Review of lesson 2.2 for MA 262 (Linear Algebra & Differential Equations) at Purdue University. Content based on class textbook Differential Equations & Linear Algebra by C. Henry Edwards and David E. Penney (ISBN: 9780536264923). 2.2 covers the definition of autonomous first-order differential equations, critical points (CP) of these equations, types of behavior at critical points, criteria for each of these behaviors, and the procedure to determine the overall behavioral designation at each ...
MA 262: 1.2, 1.4-1.5 Review- Integrals as General & Particular Solutions, Separable Equations & Applications, & Linear 1st-Order Equations
Review of lessons 1.2, 1.4, and 1.5 for MA 262 (Linear Algebra & Differential Equations) at Purdue University. Content based on class textbook Differential Equations & Linear Algebra by C. Henry Edwards and David E. Penney (ISBN: 9780536264923). 1.2 covers integrals as general and particular solutions for differential equations. Procedure is demonstrated to obtain solution for special case differential equation (DE) of the form dy/dx = f(x). 1.4 covers separable equations and applications--tha...
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- Class notes
- • 3 pages •
Review of lessons 1.2, 1.4, and 1.5 for MA 262 (Linear Algebra & Differential Equations) at Purdue University. Content based on class textbook Differential Equations & Linear Algebra by C. Henry Edwards and David E. Penney (ISBN: 9780536264923). 1.2 covers integrals as general and particular solutions for differential equations. Procedure is demonstrated to obtain solution for special case differential equation (DE) of the form dy/dx = f(x). 1.4 covers separable equations and applications--tha...