Vectors

• Basic concepts (pp. 572-574 in [S] )
• Scalar product (pp. 586-588 in [S] )

Matrices

• Basic concepts (pp. 536-539 and pp. 543-545 in [S] )
• Multiplication (pp. 539-543 in [S] )
• Determinant (pp. 502-504 and pp. 546-547 in [S] )
• Inverse (pp. 552-555 in [S] )

Gaussian Elimination

• without pivoting (pp. 555-558 in [S] )
• with pivoting (pp. 135-147 in [Q] )

Ordinary Differential Equations

• separable (pp. 1037-1043 in [S] )
• linear (pp. 1050-1058 in [S] )

Numerical Solution of ODEs

• forward Euler (pp. 205-207 in [Q] )
• implicit Euler (pp. 205-207 in [Q] )
• Youtube video snippet

Solution of Nonlinear Equations

• bisection method (pp. 43-47 in [Q] )
• Newton-Raphson method (pp. 47-51 in [Q] )

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