2011
DOI: 10.1103/physrevstper.7.010112
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Students’ understanding and application of the area under the curve concept in physics problems

Abstract: This study investigates how students understand and apply the area under the curve concept and the integral-area relation in solving introductory physics problems. We interviewed 20 students in the first semester and 15 students from the same cohort in the second semester of a calculus-based physics course sequence on several problems involving the area under the curve concept. We found that only a few students could recognize that the concept of area under the curve was applicable in physics problems. Even wh… Show more

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Cited by 54 publications
(53 citation statements)
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“…However, many students have difficulty in understanding and applying physics concepts to solve the problems (Demirci 2008;Gracia et al, 2008;Nguyen & Rebello, 2011;Maries & Singh, 2016;Bollen et al, 2016). Students difficulties to solve physics problems can be explained using two different viewpoints; they are misconceptions and resource theory (Docktor & Mestre, 2014).…”
Section: Introductionmentioning
confidence: 99%
“…However, many students have difficulty in understanding and applying physics concepts to solve the problems (Demirci 2008;Gracia et al, 2008;Nguyen & Rebello, 2011;Maries & Singh, 2016;Bollen et al, 2016). Students difficulties to solve physics problems can be explained using two different viewpoints; they are misconceptions and resource theory (Docktor & Mestre, 2014).…”
Section: Introductionmentioning
confidence: 99%
“…Students may choose aids that match the characteristics of the physics problem (Sherin, 2006). Their difficulties are usually a way of identifying the fit between physics concepts and multi-representation (Nguyen & Rebello, 2011). Therefore, some things need to be exercised in the ability of problem-solving physics.…”
Section: Student Problem Solving Ability On Physics Problemsmentioning
confidence: 99%
“…(1), the first FTC], whereas most physics problems require finding specific values using a definite integral [Eq. (2), the second FTC], in particular physical situations. For example, defining the electric field in one dimension as the negative rate of change of electric potential with respect to position, one can write the potential difference between two any points as…”
Section: A Student Understanding Of the Fundamental Theorem Of Calculusmentioning
confidence: 99%
“…Students often learn most of the mathematical concepts and skills that are required to solve physics problems in their mathematics classes. However, numerous studies suggest that they fail to access and/or apply their previously acquired mathematics knowledge in given physics contexts [1][2][3][4]. Previous studies have established various factors that contribute to this failure, such as representational inconsistencies between mathematics and physics.…”
Section: Introductionmentioning
confidence: 99%
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