"Latinas Pathways to STEM: Exploring Contextual Mitigating Factors" presents transnational case studies of Latinas and Mexicanas pursuing a STEM degree/career from the United States (Georgia, New York, Texas) and México. The authors underscore that the experiences of the participants highlighted in this book provide insights into how to…

Discusses current and future mathematics requirements of engineers in the United States. Points out that changes in requirements have been accelerated by the computer's role in solving engineering problems as well as the advance of high technology needs in industry and research. (JN)

Discusses reasons for including differential equations in the required course of study for engineering technology (ET) students. Briefly describes mathematics requirements of the ET Division of the School of Engineering at the University of Dayton. Provides an outline of their differential equations course for ET students. (CS)

One aim of this report is to show and emphasize that in the computational approaches to most of today's pressing and challenging scientific and technological problems, the mathematical aspects cannot and should not be considered in isolation. Following an introductory chapter, chapter 2 discusses a number of typical problems leading to…

Presents survey results from freshman engineering students at Colorado State University. Identifies the highest levels of math and computer courses taken. Notes although most students took high school calculus, 48 percent failed the college's analytical trigonometry examination. Develops practical ideas for the future. (MVL)

This volume includes 10 reports that present findings and recommendations for advancing women in science, mathematics and engineering. Critical issues facing women in these disciplines are addressed, including demographic myths and realities at various educational levels; the educational pipeline for girls and women; involvement in education and…

This monograph presents 13 papers dealing with various aspects of elementary problem solving. They are: (1) "Training for Effective Problem Solving" (Gary A. Davis); (2) "Patterns of Problem Solving--A Campus-Wide Course at UCLA" (Moshe F. Rubinstein, L. Robin Keller, Edward A. Kazmarek); (3) "A Taxonomy of Problem-Solving Activities and Its…

Numerical tables of mathematical functions are in continual demand by scientists and engineers for preliminary surveys of problems before programming for computing machines. This handbook was designed to provide scientific investigators with a comprehensive and self-contained summary of the mathematical functions that arise in physical and…

This guide describes the 1985 National Science Foundation programs. Proposals are accepted from education institutions and others; the criteria for selection of the most meritorious research projects are presented. The programs are listed by major category: (1) mathematical and physical sciences; (2) engineering; (3) biological, behavioral, and…

Discusses how, in two three-week sessions, the Terre Haute (Indiana) college offers selected students a hands-on approach to all aspects of engineering from design and lab work to technical writing. Describes a group project requiring students to study and experiment with simple research problems. Lists 20 project ideas. (MVL)

Discusses (1) the current status of computers on the mathematical training of engineers; (2) future prospects; and (3) mathematical topics that should be incorporated into precollege curricula (such as geometry and analytical geometry of parabola, ellipse, and hyperbola within the algebraic and geometric framework). (JN)

Provides an overview of a course, "Applied Linear Algebra," for teaching the concepts and the physical and geometric interpretations of some linear algebra topics. Describes the philosophy of the course, the computer project assignments, and student feedback. Major topics of the course are listed. (YP)

This guide is intended as a basic primer for college and university teachers and as a practical resource for generating courses about nuclear issues. It suggests how topics already being addressed can be integrated to form courses and how courses on a single campus can be pooled to form programs. (JN)

Analyzes data presented in a recent article (EJ 328 649) examining the relationship between A-level physics and mathematics and degree performance in engineering or physics. A grade of A in A-level physics predicted first class degree performance. (JM)

Describes courses designed to develop approaches for teaching engineering concepts, applied mathematics and computing skills to liberal arts undergraduates, and to teach the history of scientific and technological innovation and application to engineering and science majors. Discusses courses, course materials, enrichment activities, and…