Publication Date
| In 2024 | 0 |
| Since 2023 | 0 |
| Since 2020 (last 5 years) | 48 |
| Since 2015 (last 10 years) | 48 |
| Since 2005 (last 20 years) | 48 |
Descriptor
Source
Author
| Laudano, F. | 2 |
| Adamuz-Povedano, Natividad | 1 |
| Adiredja, Aditya P. | 1 |
| Atkin, Keith | 1 |
| Ayse, Ozturk | 1 |
| Azin, Sanjari | 1 |
| Azita, Manouchehri | 1 |
| Baum, Dave | 1 |
| Bayerl, Katie | 1 |
| Beisly, Amber | 1 |
| Bolondi, Giorgio | 1 |
| More ▼ | |
Publication Type
| Reports - Descriptive | 48 |
| Journal Articles | 43 |
| Numerical/Quantitative Data | 1 |
Education Level
| Higher Education | 19 |
| Postsecondary Education | 19 |
| Secondary Education | 18 |
| High Schools | 9 |
| Elementary Education | 7 |
| Middle Schools | 7 |
| Junior High Schools | 6 |
| Elementary Secondary Education | 3 |
| Grade 5 | 3 |
| Grade 7 | 3 |
| Grade 8 | 3 |
| More ▼ | |
Audience
| Teachers | 5 |
Laws, Policies, & Programs
Assessments and Surveys
What Works Clearinghouse Rating
Mills, Terence; Sacrez, Aimé – Australian Mathematics Education Journal, 2020
Thomas Kuhn (1962/2012) introduced the term "paradigm shift" to the scientific literature to describe how knowledge in science develops. The aims of this article are to identify paradigm shifts, or revolutions, that have occurred in mathematics, and to discuss their relevance to teaching mathematics in schools. The authors argue that…
Descriptors: Mathematics Instruction, Cultural Differences, Models, Change
Montgomery, Jason M.; Mazziotti, David A. – Journal of Chemical Education, 2020
An introduction to the Quantum Chemistry Package (QCP), implemented in the computer algebra system Maple, is presented. The QCP combines sophisticated electronic structure methods and Maple's easy-to-use graphical interface to enable computation and visualization of the electronic energies and properties of molecules. Here we describe how the QCP…
Descriptors: Chemistry, Physics, Computation, Computer Uses in Education
Rakes, Christopher R.; Kirvan, Rebecca J.; Witkowski, Ashley – Mathematics Teacher: Learning and Teaching PK-12, 2020
Teachers are constantly looking for new ways to make mathematical procedures such as radical simplification meaningful for students. In classes, teachers discovered what researchers have long known, that students who only memorize a set of steps get confused when their steps do not match a new problem or scenario perfectly. The area and side…
Descriptors: High School Students, Mathematics Instruction, Common Core State Standards, Algebra
Ziegenmeyer, Heidi – Tribal College Journal of American Indian Higher Education, 2020
Cankdeska Cikana Community College (CCCC) is a tribally controlled institution of higher learning that always has its eye on cultural inclusion, whether in STEM or any other program. The mathematics program at CCCC is the underlying force that ties everything together. Each of the Associate of Science degree programs requires that students pass…
Descriptors: STEM Education, American Indian Students, Community Colleges, College Science
Gkioulekas, Eleftherios – International Journal of Mathematical Education in Science and Technology, 2020
We review the history and previous literature on radical equations and present the rigorous solution theory for radical equations of depth 2, continuing a previous study of radical equations of depth 1. Radical equations of depth 2 are equations where the unknown variable appears under at least one square root and where two steps are needed to…
Descriptors: Problem Solving, Equations (Mathematics), Mathematical Concepts, Mathematical Logic
Baum, Dave – Physics Teacher, 2020
In a recent submission to "The Physics Teacher," we related how trigonometric identities can be used to find the extremes of several functions in order to solve some standard physics problems that would usually be considered to require calculus. In this work, the functions to be examined are polynomials, which suggests the utilization of…
Descriptors: Physics, Problem Solving, Calculus, Trigonometry
Atkin, Keith – Physics Education, 2020
This paper demonstrates how the transcendental number "e" may be arrived at by observing the discharge of a capacitor through a fixed resistor and then modelling the system using a simple step-wise procedure. The experimental phase makes use of the Arduino microcontroller, while simple modelling of the system is carried out by means of…
Descriptors: Physics, Science Instruction, Computer Software, Mathematical Models
Milewski, Amanda; Frohardt, Daniel – Mathematics Teacher: Learning and Teaching PK-12, 2020
Few high school students associate mathematics with playfulness. In this paper, we offer a series of lessons focused on the underlying algebraic structures of the Rubik's Cube. The Rubik's Cube offers students an interesting space to enjoy the playful side of mathematics, while appreciating mathematics otherwise lost in routine experiences.
Descriptors: Algebra, Secondary School Mathematics, Play, Mathematics Instruction
Azita, Manouchehri; Ayse, Ozturk; Azin, Sanjari – Mathematics Teacher: Learning and Teaching PK-12, 2020
In this article we illustrate how one teacher used PhET cannonball simulation as an instructional tool to improve students' algebraic reasoning in a fifth grade classroom. Three instructional phases effective to implementation of simulation included: Free play, Structured inquiry and, Synthesizing ideas.
Descriptors: Algebra, Logical Thinking, Grade 5, Elementary School Mathematics
Harsy, Amanda – PRIMUS, 2020
As educators, it is important for us to recognize that our assessment methods affect student attitudes. If we want students to learn from their mistakes and counteract a fixed-mindset of learning, perhaps we should look at what we incentivize in the classroom. Some professors are attempting to counteract math and test anxiety, poor STEM retention,…
Descriptors: Testing, Mastery Tests, Mastery Learning, Mathematics Instruction
Rao, B. Madhu; Xanthopoulos, Petros; Zheng, Qipeng Phil – INFORMS Transactions on Education, 2020
NP-complete problems such as the traveling salesman problem (TSP) play a prominent role in most advanced undergrad/graduate courses in discrete optimization modeling. Teaching such an important topic from a purely mathematical perspective without discussing specific applications may result in reduced student interest and motivation. The DeLand…
Descriptors: Manufacturing Industry, Art Materials, Case Method (Teaching Technique), Scheduling
Cline, K.; Fasteen, J.; Francis, A.; Sullivan, E.; Wendt, T. – PRIMUS, 2020
We have integrated computer programming instruction into the required courses of our mathematics major. Our majors take a sequence of four courses in their first 2 years, each of which is paired with a weekly 75-minute computer lab period that has a dual purpose of both computationally exploring the mathematical concepts from the lecture portion…
Descriptors: College Mathematics, Majors (Students), Programming, Teaching Methods
Gilbertson, Nicholas J. – Mathematics Teacher: Learning and Teaching PK-12, 2020
One does not have to teach for very long to see students applying the wrong formula in the wrong situation (e.g., Kirshner and Awtry 2004; Tan-Sisman and Aksu 2016). Students can become overreliant on the power of the formula instead of thinking about the relationships it describes. It is not surprising that students can see formulas as a way to…
Descriptors: Geometric Concepts, Learner Engagement, Concept Formation, Teaching Methods
Cilli-Turner, Emily; Dunmyre, Justin; Mahoney, Thomas; Wiley, Chad – PRIMUS, 2020
While you may be ready to make the change to implementing Mastery Grading, you may still wonder exactly how to do this. This paper seeks to compile recommendations on implementing mastery grading from various sources as well as examples from our own experiences. The reader should expect a detailed overview of the components involved in mastery…
Descriptors: Grading, Mastery Learning, Evaluation Methods, Program Implementation
Lee, Hyung Sook; Yim, Jaehoon; Coomes, Jacqueline – Mathematics Teacher: Learning and Teaching PK-12, 2020
Children see and describe patterns in the primary grades when they develop the meaning of numbers by composing and decomposing. During their early years, they use patterns to learn properties of operations (Common Core Standards Writing Team 2011). While describing the intent of the third-grade standards for multiplication, the CCSS writers…
Descriptors: Mathematics Instruction, Mathematical Logic, Teaching Methods, Elementary School Mathematics

Peer reviewed
Direct link
