| By the end of this course, the student will be able to: |
| 1. Determine and apply the appropriate numerical, graphical, or analytical
technique to solve a first or second order differential equation |
| 2. Make a fundamental matrix computation. |
| 3. Compute and interpret one of the fundamental properties of a matrix |
| 4. Compute the fundamental properties of a linear transformation and use them
to analyze the transformation |
| 5. Solve a linear system of differential equations using matrix techniques |
| 6. Make fundamental vector computations |
| 7. Determine the fundamental properties of a vector space and demonstrate an
understanding of these properties |