The classical definition of limit of a function involving ‘epsilon and delta ’ is not readily understood by students studying calculus for first time. Though teaching/learning calculus from Non-standard models of number system and infinitesimals is relatively easier, it is not widely practised. Under these circumstances increased use of Landau symbols is suggested. This will promote a greater qualitative understanding of limits and the rate of growth of functions
When Newton and Leibniz first developed calculus, they did so by using infinitesimals (really really...
This dissertation explores the roles of students' intuitive knowledge in learning formal mathematics...
Infinitesimal analysis has without doubt played a major role in the mathematical treatment of physic...
The concept of a limit presents considerable problems to many students, yet often the derivative is ...
All of us who have had to teach the modern ε-δ theory of limits to calculus students are aware of ho...
ABSTRACT: The limit of a function is one of the most important concepts in high school mathematics. ...
Many times our students make some errors in definitions, especially when we must apply some quantifi...
Continuity is relevant for the real numbers and functions, namely to understand singularities and ju...
For over a century, the calculus has been understood via the limit process developed by Cauchy and W...
The article provides information about the concept of limits used in mathematics. Information about ...
Abstract: In this study we show that a primitive idea of limit is inducing an obstacle in the constr...
We review various educational studies of the mathematical concept of limit of a function at a point ...
The usual ϵ, δ-definition of the limit of a function (whether presented at a rigorous or an intuitiv...
This paper describes a sequence of lessons from two Calculus I classes for teaching the epsilon-delt...
The concept of limit is fundamental to the study of calculus and to introductory analysis; this has ...
When Newton and Leibniz first developed calculus, they did so by using infinitesimals (really really...
This dissertation explores the roles of students' intuitive knowledge in learning formal mathematics...
Infinitesimal analysis has without doubt played a major role in the mathematical treatment of physic...
The concept of a limit presents considerable problems to many students, yet often the derivative is ...
All of us who have had to teach the modern ε-δ theory of limits to calculus students are aware of ho...
ABSTRACT: The limit of a function is one of the most important concepts in high school mathematics. ...
Many times our students make some errors in definitions, especially when we must apply some quantifi...
Continuity is relevant for the real numbers and functions, namely to understand singularities and ju...
For over a century, the calculus has been understood via the limit process developed by Cauchy and W...
The article provides information about the concept of limits used in mathematics. Information about ...
Abstract: In this study we show that a primitive idea of limit is inducing an obstacle in the constr...
We review various educational studies of the mathematical concept of limit of a function at a point ...
The usual ϵ, δ-definition of the limit of a function (whether presented at a rigorous or an intuitiv...
This paper describes a sequence of lessons from two Calculus I classes for teaching the epsilon-delt...
The concept of limit is fundamental to the study of calculus and to introductory analysis; this has ...
When Newton and Leibniz first developed calculus, they did so by using infinitesimals (really really...
This dissertation explores the roles of students' intuitive knowledge in learning formal mathematics...
Infinitesimal analysis has without doubt played a major role in the mathematical treatment of physic...