- Teacher: Yvonne Achieng
- Teacher: Santiago Borio
- Teacher: Etyang Isaac
- Teacher: JOHNSTONE MUNYWOKI
- Teacher: Jeffar Oburu

- Teacher: c laetitia
- Teacher: James Musyoka

- Teacher: c laetitia
- Teacher: Thomas Mawora
- Teacher: Collins Musera
- Teacher: Joyce Oduor
- Teacher: Edwin Okama
- Teacher: Alex Sananka

- Teacher: Wycklife Bonyo
- Teacher: Maxwell Fundi
- Teacher: Iordan Ganev
- Teacher: c laetitia
- Teacher: Zach Mbasu
- Teacher: Cameline Nafula
- Teacher: Priscah Omoke
- Teacher: Stephan Zhechev

This is an introductory course to Calculus. The course aims at introducing the learner to the concepts of limits and derivatives and their uses. The main resource (Book) for the course are lecture notes by Paul Dawkins. See the course web page where you can download a pdf copy of the notes. He also has lots of questions on the course together with their solutions. These should provide good practice.

In this course we will cover

**Vector Algebra**:
Scalars and vectors; types of vectors; addition and subtraction; multiplication
and division by a scalar; position vector of point of division, scalar (or dot)
product; vector (or cross) product scalar triple product; vector triple
product; vector product of vectors; reciprocal vector triads; applications of
vector algebra.

**Vector
Calculus**: Differential vector calculus; applications of differential geometry
and mechanics; Integral calculus; Riemann, line, vector line, double, surface
and volume. Gradient of a scalar
function;Divergence of a vector; curl of a vector. Stoke’s and Green’s
theorems: orthogonal curvilinear
coordinates.

- Teacher: Yosef Berman
- Teacher: Tom Denton
- Teacher: Ariel Jacobs
- Teacher: Michael Oyengo

The purpose of this course is to introduce the students to the concepts of indefinite and definite integrals and their applications.