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Sean Gao; Taylor C. Outlaw; Jason G. Liang-Lin; Alina Feng; Reika Shimomura; Jennifer L. Roizen; Charles T. Cox Jr. – Chemistry Education Research and Practice, 2024
This study aimed to analyze second-semester organic chemistry students' problem-solving strategies, specifically focusing on the resources activated while solving problems on E2, E1, and E1cB elimination reactions. Using the theoretical framework by Elby and Hammer, we defined a resource as a unit of information used in the problem-solving…
Descriptors: Organic Chemistry, Science Instruction, Problem Solving, Protocol Analysis
Karunia Eka Lestari; Mokhammad Ridwan Yudhanegara – Mathematics Teaching Research Journal, 2024
Graph theory allows the student to work on problems that require imagination, intuition, systematic exploration, conjecturing, and reasoning. It implies that mathematical investigation skill is essential to be proficient in Graph Theory. In this study, we conduct empirical research that deals with associational research. There were 97 students…
Descriptors: Mathematics Skills, Investigations, Graphs, Problem Solving
Roee Peretz; Natali Levi-Soskin; Dov Dori; Yehudit Judy Dori – IEEE Transactions on Education, 2024
Contribution: Model-based learning improves systems thinking (ST) based on students' prior knowledge and gender. Relations were found between textual, visual, and mixed question types and student achievements. Background: ST is essential to judicious decision-making and problem-solving. Undergraduate students can be taught to apply better ST, and…
Descriptors: Models, Engineering Education, Thinking Skills, Systems Approach
Margaret Walton; Janet Walkoe – Mathematics Teacher: Learning and Teaching PK-12, 2025
Seeds of Algebraic Thinking comes from the Knowledge in Pieces (KiP) perspective of learning. KiP is a systems approach to learning that stems from the constructivist idea that people learn by building on prior knowledge. As people experience the world, they acquire small, sub-conceptual knowledge elements. When people engage in a particular…
Descriptors: Mathematics Instruction, Prior Learning, Knowledge Level, Algebra
Hartmann, Christian; van Gog, Tamara; Rummel, Nikol – Instructional Science: An International Journal of the Learning Sciences, 2021
The Productive Failure (PF) approach prompts students to attempt to solve a problem prior to instruction -- at which point they typically fail. Yet, research on PF shows that students who are involved in problem solving prior to instruction gain more conceptual knowledge from the subsequent instruction compared to students who receive the…
Descriptors: Problem Solving, Failure, Observational Learning, Prior Learning
Ghudkam, Supachai; Chatwattana, Pinanta; Piriyasurawong, Pallop – Higher Education Studies, 2023
An imagineering learning model using advance organizers with the internet of things was developed to promote creative innovation for learners in the 21st century. It is an innovation initiated by integrating classroom learning and technology that connects with the internet of things. The objectives of this research were (1) to study and synthesize…
Descriptors: Advance Organizers, Models, Imagination, Problem Solving
Manu Kapur; Janan Saba; Ido Roll – npj Science of Learning, 2023
A frequent concern about constructivist instruction is that it works well, mainly for students with higher domain knowledge. We present findings from a set of two quasi-experimental pretest-intervention-posttest studies investigating the relationship between prior math achievement and learning in the context of a specific type of constructivist…
Descriptors: Mathematics Achievement, Constructivism (Learning), Teaching Methods, Failure
Susan Wagner Cook; Elle M. D. Wernette; Madison Valentine; Mary Aldugom; Todd Pruner; Kimberly M. Fenn – Cognitive Science, 2024
Although children learn more when teachers gesture, it is not clear "how" gesture supports learning. Here, we sought to investigate the nature of the memory processes that underlie the observed benefits of gesture on lasting learning. We hypothesized that instruction with gesture might create memory representations that are particularly…
Descriptors: Prior Learning, Nonverbal Communication, Grade 2, Grade 3
Gallagher, Keith; Bergman, Anna Marie; Zazkis, Rina – For the Learning of Mathematics, 2022
Backward transfer refers to the influence on prior knowledge of the acquisition and generalisation of new knowledge. Studies of backward transfer of mathematical knowledge have focused on content that is closely related in time and in curricular sequencing. Employing the notion of thickening understanding, we describe instances of transfer that…
Descriptors: Prior Learning, Transfer of Training, Mathematics Instruction, Learner Engagement
Wang, Bo; Ginns, Paul; Mockler, Nicole – Educational Psychology Review, 2022
Cognitive load theory's incorporation of evolutionary perspectives has generated several instructional designs based on movement, including the tracing effect, occurring when learners benefit from explicit instructions to trace out specific elements of lesson materials with the index finger. Historical descriptions of children's tracing behaviours…
Descriptors: Cognitive Processes, Difficulty Level, Imagination, Prior Learning
Haman, Maciej; Lipowska, Katarzyna – Developmental Science, 2023
In numerical cognition research, the operational momentum (OM) phenomenon (tendency to overestimate the results of addition and/or binding addition to the right side and underestimating subtraction and/or binding it to the left side) can help illuminate the most basic representations and processes of mental arithmetic and their development. This…
Descriptors: Preschool Children, Prior Learning, Mathematics Education, Number Concepts
Endres, Tino; Lovell, Oliver; Morkunas, David; Rieß, Werner; Renkl, Alexander – British Journal of Educational Psychology, 2023
Background & Aims: Cognitive load theory assumes that the higher the learner's prior knowledge (i.e., the more expert the learner), the lower the intrinsic cognitive load (complexity) experienced for a given problem. While this is the case in many scenarios, there can be cases in which the converse is also true, resulting in more expert…
Descriptors: Prior Learning, Cognitive Processes, Difficulty Level, Problem Solving
Lili Yan; Chungsoo Na; Jina Kang – Journal of Science Education and Technology, 2024
Collaborative problem-solving (CPS) includes multiple socio-cognitive processes that can be challenging to investigate. Constructing arguments is a key practice at the intersection of CPS and science learning. To understand how students construct arguments and develop science knowledge during CPS, we focus on team synchrony--the extent of…
Descriptors: Persuasive Discourse, Cooperative Learning, Problem Solving, Science Education
Timothy, Venance; Watzka, Bianca; Stadler, Matthias; Girwidz, Raimund; Fischer, Frank – International Journal of Science and Mathematics Education, 2023
Physics teachers need diagnostic competence to effectively identify students' misconceptions, but studies have yet to sufficiently investigate how this competence can be advanced through various instructional strategies. In this study, we compared a problem-solving strategy against an example-based strategy in advancing diagnostic competence in…
Descriptors: Preservice Teachers, Physics, Science Teachers, Preservice Teacher Education
Julius Moritz Meier; Peter Hesse; Stephan Abele; Alexander Renkl; Inga Glogger-Frey – Journal of Computer Assisted Learning, 2024
Background: In example-based learning, examples are often combined with generative activities, such as comparative self-explanations of example cases. Comparisons induce heavy demands on working memory, especially in complex domains. Hence, only stronger learners may benefit from comparative self-explanations. While static text-based examples can…
Descriptors: Video Technology, Models, Cues, Problem Solving

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