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Showing 1 to 15 of 37 results
Fan, Xingya; Zhu, Yixin – College Mathematics Journal, 2012
A visual proof that the sine is subadditive on [0, pi].
Descriptors: Trigonometry, College Mathematics, Mathematical Logic, Mathematics Instruction
Li, Xiaoxue H. – College Mathematics Journal, 2013
A visual proof that sin x/x is monotonically increasing on (0, pi/2). For tan x/x, see p. 420 (EJ1017686).
Descriptors: College Mathematics, Mathematical Logic, Validity, Mathematical Concepts
Li, Xiaoxue H. – College Mathematics Journal, 2013
A visual proof that tan x/x is monotonically increasing on (0, pi/2). For sin x/x, see p. 408 (EJ1017684).
Descriptors: College Mathematics, Mathematical Logic, Validity, Mathematical Concepts
DeCiccio, Albert; Kenny, Tammy; Lippacher, Linda; Flanary, Barry – New England Journal of Higher Education, 2011
At Southern Vermont College (SVC) and at the nation's other colleges and universities, Anatomy and Physiology I (A&PI) is the gateway course into healthcare careers. Disturbingly, at SVC and elsewhere, many first-year students interested in healthcare careers do not succeed in this course. They withdraw from the course or the institution, or their…
Descriptors: First Generation College Students, College Freshmen, Physiology, Anatomy
Chapman, Olive – International Group for the Psychology of Mathematics Education, 2004
This paper reports on teachers? practical knowledge [PK] about peer interactions [PI] in learning mathematics. The focus is on high school teachers who consistently engaged students PI in their teaching. Data consisted of interviews and classroom observations. Findings indicate that these teachers have PK of students? roles in PI and learning…
Descriptors: Teaching Methods, Secondary School Teachers, High School Students, Peer Relationship
Jones, Timothy W. – College Mathematics Journal, 2012
Using techniques that show that e and pi are transcendental, we give a short, elementary proof that pi is irrational based on Euler's identity. The proof involves evaluations of a polynomial using repeated applications of Leibniz formula as organized in a Leibniz table.
Descriptors: Mathematics Instruction, College Mathematics, Validity, Mathematical Logic
Dion, Peter; Ho, Anthony – Australian Senior Mathematics Journal, 2012
For at least 2000 years people have been trying to calculate the value of [pi], the ratio of the circumference to the diameter of a circle. People know that [pi] is an irrational number; its decimal representation goes on forever. Early methods were geometric, involving the use of inscribed and circumscribed polygons of a circle. However, real…
Descriptors: Computers, Teaching Methods, Geometric Concepts, Programming
Watkins, Jessica; Mazur, Eric – Journal of College Science Teaching, 2013
In this paper we present results relating undergraduate student retention in science, technology, engineering, and mathematics (STEM) majors to the use of Peer Instruction (PI) in an introductory physics course at a highly selective research institution. We compare the percentages of students who switch out of a STEM major after taking a physics…
Descriptors: Undergraduate Students, STEM Education, Academic Persistence, Majors (Students)
Lucas, Adam – PRIMUS, 2009
In my Calculus classes I encourage my students to actively reflect on course material, to work collaboratively, and to generate diverse solutions to questions. To facilitate this I use peer instruction (PI), a structured questioning process, and i-clickers, a radio frequency classroom response system enabling students to vote anonymously. This…
Descriptors: Student Participation, Calculus, Educational Technology, Teaching Methods
Benko, David – College Mathematics Journal, 2012
The celebrated Basel Problem, that of finding the infinite sum 1 + 1/ 4 + 1/9 + 1/16 + ..., was open for 91 years. In 1735 Euler showed that the sum is pi[superscript 2]/6. Dozens of other solutions have been found. We give one that is short and elementary.
Descriptors: Problem Solving, Computation, College Mathematics
Denny, J. K. – College Mathematics Journal, 2012
Using continued fraction expansions, we can approximate constants, such as pi and e, using an appropriate integer n raised to the power x[superscript 1/x], x a suitable rational. We review continued fractions and give an algorithm for producing these approximations.
Descriptors: College Mathematics, Mathematics Instruction, Teaching Methods, Computation
Akkoc, Hatice – International Journal of Mathematical Education in Science and Technology, 2008
This study investigates pre-service mathematics teachers' concept images of radian and possible sources of such images. A multiple-case study was conducted for this study. Forty-two pre-service mathematics teachers completed a questionnaire, which aims to assess their understanding of radian. Six of them were selected for individual interviews on…
Descriptors: Pedagogical Content Knowledge, Foreign Countries, Mathematics Education, Mathematics Teachers
Roseland, Denise; Greenseid, Lija O.; Volkov, Boris B.; Lawrenz, Frances – New Directions for Evaluation, 2011
This chapter discusses the impact that four multisite National Science Foundation (NSF) evaluations had on the broader field of science, technology, engineering, and mathematics education and evaluation. Three approaches were used to investigate the broader impact of these evaluations on the field: (a) a citation analysis, (b) an on-line survey,…
Descriptors: STEM Education, Evaluation, Educational Research, Context Effect
Faiziev, Valerii; Powers, Robert; Sahoo, Prasanna – College Mathematics Journal, 2013
In 1997, Bailey and Bannister showed that a + b greater than c + h holds for all triangles with [gamma] less than arctan (22/7)where a, b, and c are the sides of the triangle, "h" is the altitude to side "c", and [gamma] is the angle opposite c. In this paper, we show that a + b greater than c + h holds approximately 92% of the time for all…
Descriptors: Geometric Concepts, College Mathematics, Mathematics Instruction, Mathematical Formulas
Gamse, Beth C.; Espinosa, Lorelle L.; Roy, Radha – Abt Associates, 2013
The Integrative Graduate Education and Research Traineeship (IGERT) program represents a substantial investment by the National Science Foundation (NSF) to improve the quality of graduate education, and ultimately, to increase the number of graduates better prepared to address our nation's 21st century scientific and technological needs. The…
Descriptors: Graduate Study, Doctoral Programs, Graduate Students, Interdisciplinary Approach

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