University of Memphis  –  Spring 2023			MATH 2120 – Differential Equations		Dept Math Sciences  –  Dwiggins
	MONDAY		WEDNESDAY		FRIDAY
			Jan 18		Jan 20
	MLK Day		§§ 1.1-2	Introduction to	§§ 1.2-3	Initial Value
				ODE's and PDE's		Problems
	Jan 23		Jan 25		Jan 27
	§ 2.1	Behavior of	§ 2.2	Separable	§ 2.3	First-Order
		Solutions		Equations		Linear ODE's
	Jan 30	HW 1 Due	Feb 1		Feb 3
	§ 2.4	Exact	§ 2.5	Methods of	§ 2.6	Numerical
		Equations		Substituion	(plus Ch. 9)	Methods
	Feb 6		Feb 8	HW 2 Due	Feb 10
	§ 3.1	Examples of	§ 3.2	Examples of	REVIEW
		Linear Models		Nonlinear Models
	Feb 13		Feb 15		Feb 17
	Test # 1		§ 4.1	Higher-Ordered	§ 4.2	Reduction
	Chapters 1, 2, 3			ODE's and PDE's		of Order
	Feb 20		Feb 22		Feb 24
	§ 4.3	Homogeneous	§ 4.4	Nonhomogeneous	§ 4.5	Annihilator
		Equations		Equations		Method
	Feb 27	HW 3 Due	March 1		March 3
	§ 4.6	Variation of	§ 4.7	Euler	§ 4.8	Green's
		Parameters		Equations		Functions
	Spring Break
	March 13		March 15		March 17
	§ 5.1	Vibrational	§ 5.2	RLC	§ 7.1	Laplace
		Behavior		Circuits		Transforms
	March 20	HW 4 Due	March 22		March 24
	§ 7.2	Transforms of	§ 7.2	Finding	REVIEW
		Derivatives		Inverse Transforms
	March 27		March 29		March 31
	Test # 2		§§ 6.1-2	Power Series	§§ 6.2-3	Ordinary and
	Chapters 4 and 5			Solutions		Singular Points
	April 3		April 5	HW 5 Due	April 7
	§§ 6.3-4	Special	§§ 4.9, 8.1	Linear Systems	§ 8.2	Eigenvalues and
		Functions		of ODE's		Eigenvectors
	April 10		April 12		April 14	HW 6 Due
	§ 8.3	Nonhomogeneous	§ 8.4	The Matrix	§ 7.6	Laplace Transforms
		Systems		Exponential Solution		of Linear Systems
	April 17		April 19		April 21
	REVIEW		Test # 3			Review
			Chapters 6, 7, 8			Test # 1
	April 24		April 26		Monday, May 1
		Review		Review	Final Exam
		Test # 2		Test # 3	10:30 a.m. - 12:30 p.m.