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Showing 1 to 15 of 105 results Save | Export
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Lucy A. Watson; Elizabeth B. Harkey; Angela T. Barlow – Mathematics Teacher: Learning and Teaching PK-12, 2024
Barlow et al. (2018) discussed three types of mistakes worthy of inspection: procedural errors, inappropriate solution processes, and misconceptions. Here, the authors focus on procedural errors, as these often led the teachers in their professional development project to limit their inspection of mistakes to correcting. Despite this narrow focus,…
Descriptors: Mathematics Instruction, Misconceptions, Teaching Methods, Error Patterns
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Roche, Anne; Clarke, Doug; Sexton, Matt – Australian Primary Mathematics Classroom, 2023
The authors describe a lesson--"You Decide"--which challenges students but also provides opportunities for success for those who may struggle. They show how this lesson has been helpful for teachers in revealing some misconceptions that often exist in primary students' thinking. In this article, they share data on the apparent relative…
Descriptors: Mathematics Instruction, Grade 5, Grade 6, Elementary School Students
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Reinhart, Alex; Evans, Ciaran; Luby, Amanda; Orellana, Josue; Meyer, Mikaela; Wieczorek, Jerzy; Elliott, Peter; Burckhardt, Philipp; Nugent, Rebecca – Journal of Statistics and Data Science Education, 2022
Think-aloud interviews have been a valuable but underused tool in statistics education research. Think-alouds, in which students narrate their reasoning in real time while solving problems, differ in important ways from other types of cognitive interviews and related education research methods. Beyond the uses already found in the statistics…
Descriptors: Protocol Analysis, Statistics Education, Mathematical Logic, Thinking Skills
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Oxman, Victor; Stupel, Moshe – International Journal of Mathematical Education in Science and Technology, 2022
We present action research of a problem posed as part of a multi-participant national (Israeli) test checking the mathematical knowledge of high school students at the ages of 16-17, where some of those who solved this problem made an error by using the converse to a well-known theorem, where the converse is not true. In order to examine the…
Descriptors: Knowledge Level, High School Students, Problem Solving, Error Patterns
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Reid O'Connor, Bronwyn – Australian Mathematics Education Journal, 2022
Quadratic equations are a notorious topic for the challenge it provides to students in secondary mathematics. Despite this, there is limited research, particularly in the Australian context, that explains why such challenges persist. This article details the causes of Year 11 students' difficulties in solving quadratic equations. Observing…
Descriptors: Equations (Mathematics), Mathematics Instruction, Secondary School Students, Grade 11
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Sturgell, Adelle K.; Van Norman, Ethan R. – Journal of Applied School Psychology, 2023
Problem-solving frameworks have the potential to promote objective data-based decisions that increase the likelihood students are matched to appropriate evidence-based interventions. Unfortunately, cognitive biases, heuristics, and fallacies can lead to erroneous conclusions within problem-solving frameworks. Some of these effects have been…
Descriptors: Decision Making, Problem Solving, Guidelines, Evidence Based Practice
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Bowers, Adam – Mathematics Teacher, 2019
The fundamental theorem of calculus (FTC) plays a crucial role in mathematics, showing that the seemingly unconnected topics of differentiation and integration are intimately related. Indeed, it is the fundamental theorem that enables definite integrals to be evaluated exactly in many cases that would otherwise be intractable. Students commonly…
Descriptors: Calculus, Mathematics Instruction, Teaching Methods, Symbols (Mathematics)
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Ingram, Jenni; Andrews, Nick; Pitt, Andrea – Educational Studies in Mathematics, 2019
The act of explaining can help students to develop new understandings of mathematical ideas, construct rules for solving problems, become aware of misunderstandings or a lack of understanding and develop their mathematical communication. Their explanations can also offer opportunities for a teacher to understand more fully what the students are…
Descriptors: Student Attitudes, Misconceptions, Mathematical Concepts, Discourse Analysis
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Clements, Douglas H.; Sarama, Julie – Education Sciences, 2018
Myths about early education abound. Many beliefs people hold about early math have a grain of truth in them, but as a whole are not true--they are largely myths. But the myths persist, and many harm children. In this article, we address ubiquitous math myths that may be negatively affecting many young students. We conclude that avoiding the myths…
Descriptors: Misconceptions, Mathematics Instruction, Mathematics Skills, Mathematical Concepts
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Leavy, Aisling; Hourigan, Mairéad – Australian Primary Mathematics Classroom, 2020
The authors describe activities designed to teach the concept of weight to five and six year old children, using the imaginary 'Measureland' and its brand-new ride 'The Zipline Balancer'. They explore how they addressed misconceptions and insights are provided into the evolving measurement understandings of young children.
Descriptors: Young Children, Concept Formation, Misconceptions, Teaching Methods
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Eichhorn, Melinda S.; Perry, Lindsey E.; Brombacher, Aarnout – International Journal of Research in Education and Science, 2018
Many students around the world are exposed to a rote teaching style in mathematics that emphasizes memorization of procedures. Students are frequently presented with standard types of equations in their textbooks, in which the equal sign is immediately preceding the answer (a + b = c). This exposure can lead to many misconceptions, such as…
Descriptors: Foreign Countries, Equations (Mathematics), Symbols (Mathematics), Mathematics Tests
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Sullivan, Patrick; Barnett, Joann – Australian Primary Mathematics Classroom, 2019
Gap reasoning is an inappropriate strategy for comparing fractions. In this article, Patrick Sullivan and Joann Barnett look at the persistence of this misconception amongst students and the insights teachers can draw about students' reasoning.
Descriptors: Fractions, Comparative Analysis, Mathematics Instruction, Teaching Methods
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Lee, Mi Yeon; Francis, Dionne Cross – Teaching Children Mathematics, 2019
Children's literature can provide useful contexts for teaching mathematics. In this article, the authors discuss the use of the children's book "Measuring Penny" (Leedy 1997) to support Common Core State Standards for Mathematics (CCSSM) (CCSSI 2010) related to length measurement. The authors first describe three types of misconceptions…
Descriptors: Elementary School Mathematics, Elementary School Students, Mathematics Instruction, Teaching Methods
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Myra Luna-Lucero; Colleen Oppenzato; Colleen Uscianowski; Ma. Victoria Almeda; Herbert Ginsburg – International Journal of Designs for Learning, 2020
Technological advances afford teacher educators, designers, and researchers the opportunity to use videos as an instructional tool to help parents, caregivers, teachers, and other adults support young children's mathematical development. We created five Magic Math Minute videos to highlight examples of young children's mathematical thinking and to…
Descriptors: Mathematics Instruction, Teaching Methods, Instructional Design, Video Technology
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Ceuppens, S.; Deprez, J.; Dehaene, W.; De Cock, M. – Physics Education, 2018
To improve the teaching and learning materials for a curriculum it is important to incorporate the findings from educational research. In light of this, we present creative exercises and experiments to elicit, confront and resolve misconceptions in geometrical optics. Since ray diagrams can be both the cause and the solution for many…
Descriptors: Misconceptions, Optics, Creative Activities, Science Experiments
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