This paper uses the topic of rain forests to demonstrate how a meaningful and relevant Science, Technology, and Society program can be designed for intermediate-level students. Students create and immerse themselves in a tropical rain forest, explore the forest ecosystem and peoples, and consider solutions to the problem of deforestation. (JDD)

Pretests measuring problem-solving ability were administered to 71 students in a high school mathematics class. One group was given computer-augmented instruction; the other group was given instruction augmented by mathematics laboratory activities. Posttest results for problem-solving ability were mixed, but the group receiving computer-augmented…

Discusses the use of melodrama as a method of historical research that provides students with an opportunity to study historical events and themes. Presents an activity based on the civil rights movement. Includes an example and handouts for creating a melodrama in class. (DK)

Describes results of a study of how eight social studies teachers use computer databases in social studies instruction. Examines how students employ the databases in problem solving, what they learn, and what factors held and hinder the process. Discusses the effects of time constraints, prior student knowledge, cooperative learning, and…

Addresses the importance of teaching young people about foreign policy issues. Discusses state sovereignty and interpersonal and international conflict. Describes a reflective teaching approach in which a problem is identified, defined, and explored by probing questions. Suggests identifying value assumptions and alternatives, predicting…

Described is an activity that uses the techniques of integral calculus to determine the volume of a bundt cake. The cake is used as an example of a solid of revolution. Included are the procedures and assumptions used by students to solve this problem. (KR)

The purpose of this study was to compare the achievement for the operations of multiplication and division on whole numbers of elementary grade students who were taught functional diagnostic strategies with a randomly selected group who were not taught the informal diagnostic strategies. Included are the methodology, results, and discussion. (KR)

A trend at U.S. colleges and universities in teaching first-year science courses is discussed. An approach in the classroom and lab in which students engage in science through observation and hypothesis is emphasized. Hands-on science, experiential science, and constructing science through cooperative learning are discussed. (KR)

Number sequences are useful complements to traditional drill and practice. Described is an activity in which the basic rule, add the tens digit to five times the ones digit, is used to generate a sequence of numbers. The dialogue between teacher and student discussing characteristics of emerging patterns is given. (MDH)

Describes a classroom experience in which the teacher experiments with integrating mathematics history into a calculus class by presenting a historical problem taken from L'Hopital to be solved by the students. Extracts the role that history can play in teaching mathematics from the experience. (MDH)

Compares seven positions on media influences on learning that were presented in a previous journal issue; discusses the conflict between advocates of a given approach versus integrated approaches to the solving of complex problems; and presents a model that links cognitive processes to computer-based prescriptions for improvements in learning. (35…

Criteria for making decisions about eligibility and instruction assessment procedures are discussed. Key criteria for consideration include accuracy, efficiency, reliability and validity of eligibility criteria and methods. Factors in assessment strategies for instructional decisions include selection of general teaching methods, learning progress…

Presented is a proof where special attention is accorded to rigor and detail in proving the lemma that relates ruler-and-compass constructions to arithmetical operations. The idea that some angles cannot be trisected by a ruler and compass is proved using three different cases. (KR)

Presented is the theorem proposed by Volterra based on the idea that there is no function continuous at each rational point and discontinuous at each irrational point. Discussed are the two conclusions that were drawn by Volterra based on his solution to this problem. (KR)

Describes the design and implementation of a major collaborative assignment in which students investigate and produce written and oral solutions to a problem with a national perspective experienced by a community corporation, business, governmental, or not-for-profit organization. (KEH)