• Office Hours before the Final Exam:

  • Monday, December 5 from 3:15 to 4:30
  • Tuesday, December 6 from 9:15 to 10:15
  • Wednesday, December 7 from 8:30 to 10:00 and from 3:00 to 4:00

Downloads

• Gaussian Quadrature Handout-
• Formulas for the Final Exam-
• Sample Midterm with Solution

Assignments

• Homework 1-To be submitted at the begining of class on Tuesday September 27
• Homework 2-To be submitted at the begining of class on October 7
• Homework 3-To be submitted at the begining of class on October 18
• Homework 4-To be submitted at the begining of class on Tuesday, November 8
• Homework 5-To be submitted at the begining of class on Tuesday, November 22
• Homework 6-To be submitted at 3:00 pm the latest on Tuesday, December 6

Solutions to Assignments

• Solutions to Homework 1
• Solutions to Homework 2
• Solutions to Homework 3
• Solutions to Homework 4
• Solutions to Homework 5
• Solutions to Homework 6

Solutions to Midterm Exam

• Solutions to Midterm exam-Version 1
• Solutions to Midterm Exam-Version 2

Suggested Problems

• Practice Problems on Seperable-Homogeneous First Order ODEs
• Practice Problems on Exact First Order ODEs and Integrating Factors
• Practice Problems on Fixed-Point Iteration, Newton's and Secant Methods (Numercical Methods)
• Practice Problems on Linear First Order ODEs and Bernoulli Equaution
• Practice Problems on Interpolation: Lagrange Polynomials, Newton's Divided Difference Polynomials, Newton's Forward Difference Formula (Numercical Methods)
• Practice Problems on Second Order Linear Homogeneous ODEs with Constant Coefficients
• Practice Problems on Homogeneous Euler-Cauchy Equaution
• Practice Problems on the wronskian and linear independence of solutions
• Practice Problems Higher-Order Homogeneous ODEs
• Practice Problems on Second-Order Non Homogeneous ODEs-Methods of Undetermined Coefficients and Variation of Parameters
• Practice Problems on Higher-Order Non Homogeneous ODEs-Methods of Undetermined Coefficients and Variation of Parameters
• Practice Problems on Numerical Integration Methods : Rectangular Rule, Trapezeoidal Rule, Simpson's Rule and Gauss Quadrature Rule (Numercical Methods)
• Practice Problems on Systems of Differential Equations
• Practice Problems on Numercical Methods for ODEs (Numercical Methods)
• Practice Problems on Laplace Transforms
• Practice Problems on Inverse Laplace Transforms
• Practice Problems on Solving IVPs using Laplace Transforms

Solutions to Suggested Problems

• Solutions to Practice Problems on Seperable-Homogeneous First Order ODEs
• Solutions to Practice Problems on Exact First Order ODEs and Integrating Factors
• Solutions to Practice Problems on Fixed-Point Iteration, Newton's and Secant Methods (Numercical Methods)
• Solutions to Practice Problems on Linear First Order ODEs and Bernoulli Equaution
• Solutions to Practice Problems on Interpolation: Lagrange Polynomials, Newton's Divided Difference Polynomial, Newton's Forward Difference Formula (Numercical Methods)
• Solutions to Practice Problems on Second Order Homogeneous Linear ODEs with Constant Coefficients
• Solutions to Practice Problems on Homogeneous Euler-Cauchy Equaution
• Solutions to Practice Problems on the wronskian and linear independence of solutions
• Solutions to Practice Problems Higher-Order Homogeneous ODEs
• Solutions to Practice Problems Second-Order Non Homogeneous ODEs-Methods of Undetermined Coefficients and Variation of Parameters
• Solutions to Practice Problems on Higher-Order Non Homogeneous ODEs-Methods of Undetermined Coefficients and Variation of Parameters
• Solutions to Practice Problems on Numerical Integration Methods : Rectangular Rule, Trapezeoidal Rule, Simpson's Rule and Gauss Quadrature Rule (Numercical Methods)
• Solutions to Practice Problems on Systems of Differential Equations
• Solutions to Practice Problems on Numercical Methods for ODEs (Numercical Methods)
• Solutions to Practice Problems on Laplace Transforms
• Solutions to Practice Problems on Inverse Laplace Transforms
• Solutions to Practice Problems on Solving IVPs Using Laplace Transforms