Mathematics and Statistics Program

Principles of logic; Methods of proof; Fields, Sigma fields, and Sequences of sets; the Real number system; Sequences and Series; and Combinatorial analysis.

Probability and probability distributions, sampling distributions, estimation, and hypothesis testing.

Graphs, subgraphs, trees, connectivity, Euler and Hamiltonian graphs, matchings, colorings, directed graphs, and applications

This is the third and last course in the calculus series. Topics included in this course are: vectors in space, parametric equations, vector functions, directional derivatives, gradient vectors, and vector fields.

This is the third and last course in the calculus series. Topics included in this course are: vectors in space, parametric equations, vector functions, directional derivatives, gradient vectors, and vector fields.

This is the first of three courses in the calculus series. In this course, we will study the following: limits, continuity, derivatives and their applications, differentials, antiderivatives, and definite integrals and their applications. 

Calculus

This course covers the notions on limits, continuity, derivatives and their

applications, differentials, antiderivatives, definite integrals, and its application. It

gives students appreciations of how complex real-world problems can be solved

through different tools of calculus such as limits, differentiation, and integration.

This course covers the notions on limits, continuity, derivatives and their

applications, differentials, antiderivatives, definite integrals, and its application. It

gives students appreciations of how complex real-world problems can be solved

through different tools of calculus such as limits, differentiation, and integration.