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Sauerheber, Richard Dexter; Stewart, Tony – International Journal of Mathematical Education in Science and Technology, 2022
Properties of curved functions considered to be parallel over their domains are investigated. Parallel curves in a given plane may appear identical but are actually not superimposable and thus are not congruent. Translational shifted functions in a plane are not parallel curves because the shortest perpendicular distance between them is not…
Descriptors: Mathematics Instruction, Geometric Concepts, Mathematical Formulas, Concept Formation
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Sauerheber, Richard; Muñoz, Brandon; McCallum, Kalvin – International Journal of Mathematical Education in Science and Technology, 2021
Graphical analysis of the relationships between pairs of integrals and their corresponding derivatives resulted in the development of a procedure one may describe as 'pictorial integration'. The arctangent of the derivative of various functions was analysed to confirm that this accurately reports the magnitude of angles made by integral functions…
Descriptors: Calculus, Mathematics Instruction, Pictorial Stimuli, Graphs
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Hoban, Richard A. – International Journal of Mathematical Education in Science and Technology, 2021
Many students do not have a deep understanding of slope. This paper defines what a deep understanding of slope is in terms of mathematics-education theory. The various factors which help explain why such a deep understanding is difficult to acquire are then discussed. These factors include the following: the different representations for slope;…
Descriptors: Mathematical Concepts, Concept Formation, Mathematics Instruction, College Freshmen
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Marinos, Andreas – International Journal of Mathematical Education in Science and Technology, 2010
In this work, an attempt is made to evaluate the errors that have to do with the interpretation and construction of graphic representations. Although the students are studying in the second year of technical high school (secondary education), i.e. in schools with an emphasis in technical subjects (post junior secondary), it is observed that they…
Descriptors: Secondary School Mathematics, Mathematics Instruction, Graphs, Measurement
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Gratzer, William; Krishnan, Srilal – International Journal of Mathematical Education in Science and Technology, 2008
The revolution of technology in education has heralded a new wave of learning styles and in some cases total dependence on technology. Yet, statistics reveal no significant improvement in student performance in Mathematics and a downward trend in basic algebra skills. The major impediment in the learning process is lack of understanding of the…
Descriptors: Mathematics Instruction, Mathematics Skills, Mathematical Concepts, Comprehension
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Gonzalez-Martin, Alejandro S.; Camacho, Matias – International Journal of Mathematical Education in Science and Technology, 2004
This paper analyses the answers of a group of first-year university Mathematics students to a questionnaire, with the aim of determining the difficulties they have when carrying out non-routine tasks related to improper integrals. The questionnaire consisted of nine questions including not only calculus tasks and determining the convergence of…
Descriptors: College Mathematics, Higher Education, Calculus, Mathematics Education
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Takaci, D.; Pesic, D.; Tatar, J. – International Journal of Mathematical Education in Science and Technology, 2006
In this paper, results of a questionnaire about continuity of functions are analysed. The tested students attend Novi Sad grammar school. The aim of this test was to check the student's theoretical and visual knowledge of continuous functions at the end of their high school education. The questions were given with and without the graphs of…
Descriptors: Graphs, Mathematics Education, Questionnaires, High School Students
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Srinivasan, V. K. – International Journal of Mathematical Education in Science and Technology, 2002
A deliberate attempt is made in Business Mathematics oriented text books as well as in some reform calculus oriented text books to interpret the derivative f[prime](a) of a function y = f(x) at the value x = a as the change in the y-value of the function per "unit" of change in the x-value. This note questions the above interpretation and suggests…
Descriptors: Calculus, Textbooks, Business Administration Education, Mathematical Concepts