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Hernandez, Eder; Campos, Esmeralda; Barniol, Pablo; Zavala, Genaro – Physical Review Physics Education Research, 2022
Studying students' problem-solving abilities in physics education research has consistently shown that novices focus on a problem's surface features rather than its physical principles. Previous research has observed that some electricity and magnetism students confuse electricity and magnetism concepts, often presented in parallel problems (or…
Descriptors: Problem Solving, Scientific Concepts, Concept Formation, Energy
Stewart, John; Drury, Byron; Wells, James; Adair, Aaron; Henderson, Rachel; Ma, Yunfei; Perez-Lemonche, Ángel; Pritchard, David – Physical Review Physics Education Research, 2021
This study reports an analysis of the Force Concept Inventory (FCI) using item response curves (IRC)--the fraction of students selecting each response to an item as a function of their total score. Three large samples (N = 9606, 4360, and 1439) of calculus-based physics students were analyzed. These were drawn from three land-grant institutions…
Descriptors: Physics, Science Instruction, Scientific Concepts, Item Response Theory
Chang, Hyun Suk; Kim, Ji Youn; Lee, Bongju – EURASIA Journal of Mathematics, Science and Technology Education, 2022
This study investigated the cognitive and social processes through which high school students acquire the differential concepts through communication in a dynamic geometry environment through some cases. Additionally, we observed how a dynamic geometry environment affects these processes. To achieve this objective, eight students were recruited by…
Descriptors: Discourse Analysis, High School Students, Cognitive Processes, Comparative Analysis
Dawkins, Paul Christian; Roh, Kyeong Hah; Eckman, Derek; Cho, Young Kee – North American Chapter of the International Group for the Psychology of Mathematics Education, 2021
This report documents how one undergraduate student used set-based reasoning to reinvent logical principles related to conditional statements and their proofs. This learning occurred in a teaching experiment intended to foster abstraction of these logical relationships by comparing the predicate and inference structures among various proofs (in…
Descriptors: Mathematics Instruction, Validity, Mathematical Logic, Learning Trajectories
Yimer, Sirak Tsegaye; Feza, Nosisi Nellie – International Electronic Journal of Mathematics Education, 2020
This study examined the influence of the jigsaw co-operative learning strategy integrated with GeoGebra (JCLGS), on Ethiopian undergraduate statistics and chemistry learners' conceptual knowledge development and attitudinal change towards calculus. The post-positivism quantitative methods approach employed in a non-equivalent pre-and post-test…
Descriptors: Attitude Change, Mathematics Instruction, Calculus, Cooperative Learning
Taylor, Robin T.; Bishop, Pamela R.; Lenhart, Suzanne; Gross, Louis J.; Sturner, Kelly – CBE - Life Sciences Education, 2020
We describe the development and initial validity assessment of the 20-item BioCalculus Assessment (BCA), with the objective of comparing undergraduate life science students' understanding of calculus concepts in different courses with alternative emphases (with and without focus on biological applications). The development process of the BCA…
Descriptors: Test Construction, Mathematics Tests, Calculus, Test Validity
Lin, Shih-Yin; Singh, Chandralekha – Physical Review Special Topics - Physics Education Research, 2015
It is well known that introductory physics students often have alternative conceptions that are inconsistent with established physical principles and concepts. Invoking alternative conceptions in the quantitative problem-solving process can derail the entire process. In order to help students solve quantitative problems involving strong…
Descriptors: Scaffolding (Teaching Technique), Introductory Courses, Physics, Problem Solving
Ocal, Mehmet Fatih – Higher Education Studies, 2017
Integrating the properties of computer algebra systems and dynamic geometry environments, Geogebra became an effective and powerful tool for teaching and learning mathematics. One of the reasons that teachers use Geogebra in mathematics classrooms is to make students learn mathematics meaningfully and conceptually. From this perspective, the…
Descriptors: Mathematics Instruction, Educational Technology, Technology Uses in Education, Teaching Methods
Johnson, Karen Gabrielle; Galluzzo, Benjamin Jason – Learning Assistance Review, 2014
Mathematical modeling and directed learning groups were employed in a terminal mathematics course to encourage university students to conceptualize real-world mathematics problems. Multiple assessments were utilized to determine whether students' conceptual development is enhanced by participating in directed learning groups conducted in a…
Descriptors: College Mathematics, Mathematics Instruction, Mathematical Concepts, Concept Formation
Herbert, Sandra; Pierce, Robyn – Educational Studies in Mathematics, 2012
Rate (of change) is an important but complicated mathematical concept describing a ratio comparing two different numeric, measurable quantities. Research referring to students' difficulties with this concept spans more than 20 years. It suggests that problems experienced by some calculus students are likely a result of pre-existing limited or…
Descriptors: Concept Formation, Mathematical Concepts, Calculus, Comparative Analysis
Peer reviewedPalmiter, Jeanette R. – Journal for Research in Mathematics Education, 1991
A study compared the performance of two groups of university students. One group (n=40) was taught calculus using a computer algebra system whereas the other (n=41) used paper-and-pencil computations. The computer group scored significantly higher than their counterparts on both a conceptual knowledge test and a calculus computational exam. (JJK)
Descriptors: Calculus, College Mathematics, Comparative Analysis, Computation
Bingolbali, Erhan; Monaghan, John – International Group for the Psychology of Mathematics Education, 2004
This report explores first year undergraduate mechanical engineering and mathematics students' conceptions of the derivative and the contribution that membership of different departments may have on these conceptions. Quantitative results suggest that mechanical engineering students develop a proclivity for rate of change aspects of the derivative…
Descriptors: Engineering Education, Undergraduate Students, Mathematics Education, Concept Formation

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