a. specific outcomes of instruction (e.g. The student will be able to explain the significance of current research about a particular topic.)  

This course is mainly designed to give sophomore engineering students fundamental concepts of linear algebra, vector spaces, and vector calculus relevant to their fields. 

The student will be able to perform basic operations with matrices and determinants, to find eigenvalues and eigenvectors, solve linear systems of equations, show diagonalization of a square matrix, find Modal Matrix quadratic form. The student will be able to understand basic concepts of vectors, vector spaces (dimensions, span and basis) and vector functions, find partial derivatives of vector functions and scalar functions. The student will be able to apply line integral, integrals over and integrals over volumes (volume integral) and to verify integral theorems; Divergence theorem of Gauss, Stokes’s Theorem and Green’s Theorem 

b. explicitly indicate which of the student outcomes listed in Criterion 3 or any other outcomes are addressed by the course.