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Showing all 13 results Save | Export
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belcastro, sarah-marie – PRIMUS, 2017
We delineate some types of structured practice (modeling, requests, feedback, and space-making) that help students learn to pose appropriate questions and to initiate exploration of those questions. Developing skills requires practice, so we suggest ways to embed structured practice into existing class sessions. Including structured practice is…
Descriptors: Mathematics Instruction, Advanced Placement Programs, Academically Gifted, High School Students
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Ferguson, Sarah – Mathematics Teacher, 2016
Throughout the school year, AP Calculus teachers strive to teach course content comprehensively and swiftly in an effort to finish all required material before the AP Calculus exam. As early May approaches and the AP Calculus test looms, students and teachers nervously complete lessons, assignments, and assessments to ensure student preparation.…
Descriptors: Advanced Placement Programs, Calculus, Mathematics Instruction, Learning Activities
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Seneres, Alice W.; Kerrigan, John A. – Journal of Mathematics Education at Teachers College, 2014
There are specific topics in college calculus that can be major stumbling blocks for students. Having taught college calculus for four years to over a thousand students, we observed that even the students who have already taken pre-calculus or calculus during their high school careers had common misunderstandings. Students may remember a technique…
Descriptors: Mathematics Education, Mathematics Instruction, College Mathematics, Calculus
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Zeng, Liang; Poelzer, G. Herold – Education, 2016
This study describes the trends in course credit attainment (CCA) of high school students in required and non-required science and math courses and trends in registration in non-required science and math courses in Texas between 1997 and 2009. Using Texas Public Education Information Management System data between 1997 and 2009, it presents…
Descriptors: High School Students, Hispanic American Students, Mathematics Education, Science Education
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Sloan, Margaret H. – Mathematics Teacher, 2010
Students at all levels often generate ideas that are not obviously right or wrong, and, when they do, it is productive to take time to explore the ideas as a group. Some of these ideas are really strange. Occasionally, they are so strange that even the teacher might not know what to think of them. This is the story of what Cosby's rule is, how it…
Descriptors: Calculus, Advanced Placement Programs, Mathematics Instruction, Secondary School Mathematics
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Forrest, Bradley; Kosick, Pamela; Vogel, Judith; Wu, Chia-Lin – Journal of Public Scholarship in Higher Education, 2012
This article describes a partnership involving a college and its surrounding public high schools in order to offer a model for transforming professional development initiatives into collaborative, reciprocal community engagement opportunities. This ongoing partnership addresses the shared goal of improving the mathematical college readiness of…
Descriptors: Mathematics Education, Partnerships in Education, Models, High Schools
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McKillip, Mary E. M.; Rawls, Anita – Journal of Educational Research, 2013
The authors sought to better understand the relationship between students participating in the Advanced Placement (AP) program and subsequent performance on the Scholastic Aptitude Test (SAT). Focusing on students graduating from U.S. public high schools in 2010, the authors used propensity scores to match junior year AP examinees in 3 subjects to…
Descriptors: Advanced Placement Programs, Standardized Tests, College Entrance Examinations, Scores
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Daichendt, Horst; Magdas, Ioana – Acta Didactica Napocensia, 2009
The most of the long distance courses are mainly based on two or three face to face meetings and printed courses or courses available on the online course web site. In this case the individual students study has attached an important amount of time. Usually the students do not receive a feed-back of their progress and do not receive answers to…
Descriptors: Distance Education, High School Students, Secondary School Mathematics, Courses
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von Davier, Alina A.; Wilson, Christine – Applied Psychological Measurement, 2008
Dorans and Holland (2000) and von Davier, Holland, and Thayer (2003) introduced measures of the degree to which an observed-score equating function is sensitive to the population on which it is computed. This article extends the findings of Dorans and Holland and of von Davier et al. to item response theory (IRT) true-score equating methods that…
Descriptors: Advanced Placement, Advanced Placement Programs, Equated Scores, Calculus
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Subotnik, Rena F.; Strauss, Shiela M. – Journal of Secondary Gifted Education, 1995
Despite scoring lower on the mathematics Scholastic Assessment Test (SAT-M) prior to taking an advanced placement calculus course, female students (n=85) scored as well as males (n=51) on the Advanced Placement BC level calculus test. Predictors of AP scores were: first, scores on the Calculus Readiness Test; second, scores on the SAT-M; and…
Descriptors: Academically Gifted, Advanced Placement Programs, Calculus, Classroom Communication
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Dickey, Edwin M. – Journal for Research in Mathematics Education, 1986
Two-hundred forty-seven students in AP Calculus BC classes in 15 schools were compared to 229 students in college calculus courses in nine colleges, using a testing instrument valid for both groups. The AP Calculus BC students achieved as well as, or better than, their college counterparts. (MNS)
Descriptors: Advanced Placement Programs, Calculus, College Mathematics, Educational Research
Leach, James – College Board Review, 1986
An advanced placement calculus program is described that incorporates IBM personal computers, conference telephone connections, modems that transmit computer signals over the phone lines, OPTEL graphics that allow the users to "write" on their computer screens, and a sophisticated package of calculus software used for homework…
Descriptors: Advanced Placement Programs, Calculus, Computer Assisted Instruction, Computer Graphics
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von Davier, Alina A.; Wilson, Christine – ETS Research Report Series, 2005
This paper discusses the assumptions required by the item response theory (IRT) true-score equating method (with Stocking & Lord, 1983; scaling approach), which is commonly used in the nonequivalent groups with an anchor data-collection design. More precisely, this paper investigates the assumptions made at each step by the IRT approach to…
Descriptors: Item Response Theory, True Scores, Equated Scores, Test Items