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British Columbia Ministry of Education, 2017
This report provides information about the performance of Aboriginal students (including adults) in British Columbia's public schools. Ten sections include: (1) Introduction; (2) Student and District Context (Kindergarten-Grade 12), 2012/13-2016/17 (including gender differences, alternative programs, and special needs students); (3) Foundation…
Descriptors: Foreign Countries, Canada Natives, American Indian Students, Academic Achievement
McGaughy, Charis; de Gonzalez, Alicia – Educational Policy Improvement Center (NJ1), 2012
The Educational Policy Improvement Center (EPIC) conducted an investigation of the Intersegmental Committee for the Academic Senates (ICAS) Statements of Competencies for Mathematics and Academic Literacy. The purpose of this work is to understand how the ICAS competencies relate to college and career readiness, as represented by the augmented…
Descriptors: Academic Standards, State Standards, Alignment (Education), Competence
Gearhart, W. B.; Qian, Maijian – International Journal of Mathematical Education in Science and Technology, 2005
This note offers a derivation of the Euler-Maclaurin formula that is simple and elementary. In addition, the paper shows that the derivation provides Euler-Maclaurin formulas for a variety of functionals other than the trapezoid rule.
Descriptors: Mathematical Formulas, Mathematics, Calculus
Martinez, Felix; Rosa, De La – International Journal of Mathematical Education in Science & Technology, 2005
When first-year calculus students are interested in studying double integrals, they can find, in standard textbooks, a detailed description of the different regions of integration. The aims of this paper are: to give a criterion to select the plane that will be projected, to classify the projections, and to give a simple rule to obtain them.…
Descriptors: Textbooks, Calculus, Mathematical Formulas
Fay, Temple H. – International Journal of Mathematical Education in Science & Technology, 2005
Finding a periodic solution to a nonlinear ordinary differential equation is in general a difficult task. Only in a very few cases can direct methods be applied to an equation to find initial values leading to a solution of the corresponding initial value problem that is periodic. Oscillatory periodic solutions have such practical importance that…
Descriptors: Equations (Mathematics), Student Research, Research Problems, Calculus
Mattern, Krista D.; Shaw, Emily J.; Xiong, Xinhui – College Board, 2009
This study focused on the relationship between students' Advanced Placement Program® (AP®) performance in AP English Language, Biology, Calculus, and U.S. History, and their subsequent college success. For each AP Exam studied, students were divided into three groups according to their AP Exam performance (no AP Exam taken, score of 1 or 2, and a…
Descriptors: Advanced Placement Programs, High School Students, Achievement Tests, Scores
Staples, Ed – Australian Senior Mathematics Journal, 2004
Perhaps next time teachers head towards the fundamental theorem of calculus in their classroom, they may wish to consider Fermat's technique of finding expressions for areas under curves, beautifully outlined in Boyer's History of Mathematics. Pierre de Fermat (1601-1665) developed some important results in the journey toward the discovery of the…
Descriptors: Calculus, Mathematics Instruction, Teaching Methods, High School Seniors
Dobbs, David E. – International Journal of Mathematical Education in Science and Technology, 2004
Two heuristic and three rigorous arguments are given for the fact that functions of the form Ce[kx], with C an arbitrary constant, are the only solutions of the equation dy/dx=ky where k is constant. Various of the proofs in this self-contained note could find classroom use in a first-year calculus course, an introductory course on differential…
Descriptors: Calculus, Classroom Techniques, Teaching Methods, Mathematics Instruction
Seaman, Brian; Osler, Thomas J. – International Journal of Mathematical Education in Science and Technology, 2004
A special project which can be given to students of ordinary differential equations is described in detail. Students create new differential equations by changing the dependent variable in the familiar linear first-order equation (dv/dx)+p(x)v=q(x) by means of a substitution v=f(y). The student then creates a table of the new equations and…
Descriptors: Calculus, College Mathematics, Equations (Mathematics), Mathematics Instruction
Ren, Zhong-Pu; Wu, Zhi-Qin; Zhou, Qi-Fa; Guo, Bai-Ni; Qi, Feng – International Journal of Mathematical Education in Science and Technology, 2004
In this short note, a mathematical proposition on a functional equation for f(xy)=xf(y) + yf(x)for x,y [does not equal] 0, which is encountered in calculus, is generalized step by step. These steps involve continuity, differentiability, a functional equation, an ordinary differential linear equation of the first order, and relationships between…
Descriptors: Calculus, Equations (Mathematics), Mathematics Instruction, College Mathematics
Guasti, M. Fernandez – International Journal of Mathematical Education in Science and Technology, 2005
Three major techniques are employed to calculate [pi]. Namely, (i) the perimeter of polygons inscribed or circumscribed in a circle, (ii) calculus based methods using integral representations of inverse trigonometric functions, and (iii) modular identities derived from the transformation theory of elliptic integrals. This note presents a…
Descriptors: Trigonometry, Calculus, Computation, Geometric Concepts
Marshall, James P.; Allen, Bradford D. – 2000
Many colleges and universities use a mathematics placement process to guide students to the appropriate entry-level mathematics course. The mathematics placement process presented here was developed over a four year period to make placement recommendations to Calculus I, Precalculus, and College Algebra. Placement recommendations are based on the…
Descriptors: Algebra, Calculus, Evaluation Methods, Higher Education
Osler, T. J.; Chandrupatla, T. R. – International Journal of Mathematical Education in Science & Technology, 2006
The analysis of tautochrone problems involves the solution of integral equations. The paper shows how a reasonable assumption, based on experience with simple harmonic motion, allows one to greatly simplify such problems. Proposed solutions involve only mathematics available to students from first year calculus.
Descriptors: Motion, Calculus, Physics, Equations (Mathematics)
Goldberg, Mayer – International Journal of Mathematical Education in Science & Technology, 2005
In this work, we present an algorithm for computing logarithms of positive real numbers, that bears structural resemblance to the elementary school algorithm of long division. Using this algorithm, we can compute successive digits of a logarithm using a 4-operation pocket calculator. The algorithm makes no use of Taylor series or calculus, but…
Descriptors: Numbers, Calculus, Calculators, Mathematical Concepts
Landman, Greisy Winicki – Australian Senior Mathematics Journal, 2004
This article presents two classroom episodes in which students were exposed to the value of asking questions and to the different roles played by proof in mathematics. The conversation in the two episodes is outlined in the article. The setting was a classroom of fifteen good high-school students, who were studying calculus. These episodes…
Descriptors: Mathematics, High School Students, Teaching Methods, Mathematics Instruction

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