Increased Assessment for Discrete Mathematics Course with Small
Group Discussion
Faculty of Mathematics and Natural Sciences, Universitas Andalas, Padang, Indonesia
Keywords: Student Centered Learning, Assessment, Small Group Discussion.
Abstract: Student Centered Learning is a learning method whereby students are the center the learning process. It means
that students must be active in the learning process under the lecturer’s supervision. One of the Student
Centered Learning methods is Small Group Discussion. Small Group Discussion is a discussion method
consisting of 3-4 students. In each group, every student actively discuss the subject. This paper determines
the increased assessment for Discrete Mathematics course which uses Small Group Discussion as a learning
method.
1 INTRODUCTION
Discrete Mathematics is a course given to
mathematics students of level II (two) in the fourth
semester. This Discrete Mathematics is one of the
compulsory subjects which are part of the field of
study in combinatorial Mathematics interests.
Students can take this course if they have taken the
Introduction to Mathematics course which is a
prerequisite for Discrete Mathematics courses. In
addition, Discrete Mathematics courses also relates to
one of the subjects in the field of combinatorial
Mathematics interest studies, namely the Number
Theory course. Introduction to Mathematics and
Number Theory courses are given to mathematics
students of the first level, namely in the first and
second semester.
In Discrete Mathematics, the emphasis is on
understanding the logic of proof and some basic
principles of proof in mathematics (Robert, 2001).
After taking this course, students are expected to be
able to think logically, systematically and structurally
in reasoning and solving a problem in the field of
mathematics (Meng et.al., 2018; Garcia et.al., 2011).
The learning objectives of Discrete Mathematics
are to allow students to build strong understanding of
logic and ways of proof, use the principle of
mathematical induction, understand the basic
principles of counting, the principle of nesting
pigeons, permutations and combinations, binomial
coefficients, basic concepts in discrete opportunities,
recurrent relations, generating functions, the principle
of inclusion-exclusion and the concept of relation.
Furthermore, the learning outcomes of Discrete
Mathematics are:
Students are expected to be able to:
a. Construct evidence inductively.
b. Understand the basic principles of
mathematical induction and some proof
techniques, and apply them to relevant cases.
c. Identify the relationship between problems in
discrete mathematics with other branches of
mathematics and science.
d. Have critical, analytical and innovative
thinking to reason logically and structurally.
e. Communicate their thoughts systematically,
work together and adapt with other students in
the group, and conduct good discussions.
The contribution of Discrete Mathematics for the
learning achievement of the Mathematics study
program is that students have a strong understanding
of logic and way of proof. They master the basic
principles of mathematical induction and some
verification techniques and can apply them to relevant
cases, and understand the basic principles of counting
(Robert, 2001; Kularbphettong, 2015).
The teaching materials that have been used in
Discrete Mathematics are presentation slides made
with Microsoft power point and a textbook in the
form of handouts. Furthermore, the learning method
that is commonly applied to discrete courses is
Teacher Centered Learning (TCL), which means that
Welyyanti, D. and Narwen, .
Increased Assessment for Discrete Mathematics Course with Small Group Discussion.
DOI: 10.5220/0008680500970100
In Improving Educational Quality Toward International Standard (ICED-QA 2018), pages 97-100
ISBN: 978-989-758-392-6
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