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Weber, Christof – Mathematics Teacher, 2019
Students' difficulties understanding the meaning of logarithms could stem in part from differences between teachers' and students' views of them. The purpose of this article is to unpack some specialized content knowledge for teaching logarithms. The author discusses the history of logarithms to show why they can be understood as repeated…
Descriptors: Mathematics Instruction, Teaching Methods, Difficulty Level, Numbers
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Sullivan, Patrick – Mathematics Teacher: Learning and Teaching PK-12, 2022
Probabilistic reasoning underpins much of middle school students' future work in data analysis and inferential statistics. Unfortunately for many middle school students, probabilistic reasoning is not intuitive. One specific area in which students seem to struggle is determining the probability of compound events (Moritz and Watson 2000). Research…
Descriptors: Mathematics Instruction, Thinking Skills, Middle School Students, Data Analysis
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Angotti, Robin L.; Mudzimiri, Rejoice – Mathematics Teacher, 2018
Mathematical modeling, a key strand in mathematics, engages students in rich, authentic, exciting, and culturally relevant problems and connects abstract mathematics to the surrounding world. In this, article, the authors describe a modeling activity that can be used when teaching linear equations. Modeling problems, in general, are typically high…
Descriptors: Mathematics Instruction, Mathematical Models, Relevance (Education), Problem Solving
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Thompson, Alaric – School Science Review, 2016
This article explores some of the common mathematical difficulties that 11- to 16-year-old students experience with respect to their learning of physics. The definition of "understanding" expressed in the article is in the sense of transferability of mathematical skills from topic to topic within physics as well as between the separate…
Descriptors: Mathematics Instruction, Mathematical Concepts, Mathematics Skills, Transfer of Training
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Boyle, Justin D.; Kaiser, Sarah B. – Mathematics Teaching in the Middle School, 2017
All students should be provided with opportunities to develop conceptual understanding prior to procedural fluency. To develop students' conceptual understanding, teachers must learn such skills as how to select, plan, and enact cognitively demanding tasks (CDT) and to evaluate evidence of student learning. Therefore, teachers need opportunities…
Descriptors: Mathematics Instruction, Mathematical Concepts, Concept Formation, Skill Development
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Leitze, Annette Ricks; Soots, Kristen L. – Mathematics Teaching in the Middle School, 2015
Teachers across all grade levels agree that problem solving and reasoning are areas of weakness in students. Assessments among U.S. students indicate that these weaknesses persist (NCTM 2014) in spite of repeated calls that date back more than thirty years for increased problem solving, reasoning, and sense making in our schools. The NCTM is…
Descriptors: Mathematics Instruction, Mathematics Skills, Problem Solving, Mathematical Logic
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Star, Jon R.; Foegen, Anne; Larson, Matthew R.; McCallum, William G.; Porath, Jane; Zbiek, Rose Mary; Caronongan, Pia; Furgeson, Joshua,; Keating, Betsy; Lyskawa, Julia – What Works Clearinghouse, 2015
Mastering algebra is important for future math and postsecondary success. Educators will find practical recommendations for how to improve algebra instruction in the What Works Clearinghouse (WWC) practice guide, "Teaching Strategies for Improving Algebra Knowledge in Middle and High School Students". The methods and examples included in…
Descriptors: Algebra, Mathematics Instruction, Secondary School Mathematics, Teaching Methods
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Bunch, John M. – Journal of Information Systems Education, 2009
This paper presents a goal-based scenario approach to teaching introductory database concepts to undergraduates using two different scaffolding methods. One method, termed "worked-out examples," attempts to reduce extraneous cognitive load by requiring students to complete increasingly complex missing parts of worked out examples. The other…
Descriptors: Cognitive Processes, Difficulty Level, Undergraduate Students, Scaffolding (Teaching Technique)
Beins, Bernard C. – 1987
Students in a college introductory statistics class were evaluated with conceptual and computational tests and the relationship between their levels of knowledge on the two forms of testing was assessed. There were significant correlations between their abilities to perform computations and to answer more conceptual questions on individual tests…
Descriptors: Academic Achievement, College Mathematics, Comprehension, Computation