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Peer reviewedGarrison, Roger H. – Teaching English in the Two-Year College, 1979
The author feels that traditional methods of imparting knowledge do not lead to the development of human potential and that what is needed is learning which people seek for themselves. (MKM)
Descriptors: Cognitive Style, Community Colleges, Conventional Instruction, Discovery Learning
Singer, Robert N.; Pease, Dale – Research Quarterly, 1976
Descriptors: Cognitive Processes, Discovery Learning, Learning Experience, Learning Processes
Peer reviewedCoyle, Harold P. – Mercury, 1994
Explains the philosophy that forms the basis of a high school physical science course based on astronomy and the activity-based textbook that accompanies it. Cites specific examples of misconceptions related to astronomy and recommends various diagnostic and concept change strategies. (DDR)
Descriptors: Astronomy, Cognitive Structures, Concept Formation, Course Content
Peer reviewedMaida, Paula J. – Mathematics Teacher, 1997
Describes a game used in precalculus that builds interest and confidence in the uses of inverse functions. The game is preceded by a worksheet that enables students to discover that f(x) and f-1(x) are mirror images of the line y=x. (DDR)
Descriptors: Algebra, Calculus, Concept Formation, Curriculum
Peer reviewedTouval, Ayana – Mathematics Teacher, 1997
Consideration of a definite integral in an advanced calculus class led to a great deal of mathematical thinking and to the joy of discovery. Graphing calculators allowed students to investigate quick solutions which should be regarded as stepping stones to additional investigation and rigorous proof. With slight modifications to their proofs,…
Descriptors: Calculators, Calculus, Computation, Discovery Learning
Martinez, Jesus I. – Winds of Change, 2002
Babies and young children learn through extensive experimenting and by being encouraged, unknowingly, by parents to use their multiple intelligences. Later, children are forced to conform to the narrow intelligence valued by the formal education system; those who can not adapt drop out. By using multiple intelligences, we access a greater portion…
Descriptors: Child Development, Cognitive Development, Cognitive Style, Discovery Learning
Peer reviewedPotenza, Susan Ade – Science and Children, 2003
Describes the science buddies program that pairs a 7th grade life science class with a 2nd or 3rd grade class in a yearlong partnership of science adventures. Includes sample activities and National Science Education Standards related to the activities. (Author/KHR)
Descriptors: Biology, Cross Age Teaching, Discovery Learning, Hands on Science
Peer reviewedEhrlich, Amos – Mathematics in School, 1991
Presented are four mathematical discoveries made by students on an arithmetical function using the Fibonacci sequence. Discussed is the nature of the role of the teacher in directing the students' discovery activities. (KR)
Descriptors: Discovery Learning, Inquiry, Instructional Materials, Learning Activities
A Reassessment of the Effects of Inquiry-Based Science Curricula of the 60's on Student Performance.
Peer reviewedShymansky, James A.; And Others – Journal of Research in Science Teaching, 1990
In this project, a resynthesis of the research dealing with student performance in new science curricula was conducted using refined statistical procedures. Results generally supported earlier meta-analysis studies. (CW)
Descriptors: Discovery Learning, Elementary School Science, Elementary Secondary Education, Inquiry
Peer reviewedBennett, Albert B., Jr. – Mathematics Teacher, 1989
A visual model of fractions, the tower of bars, is used to discover patterns. Examples include equalities, inequalities, sums of unit fractions, sums of differences, symmetry, and differences and products. Infinite sequences of numbers, infinite series, and concepts of limits can be introduced. (DC)
Descriptors: Charts, Class Activities, Discovery Learning, Fractions
Peer reviewedJones, Douglas L.; Shaw, Kenneth L. – Mathematics Teacher, 1988
The article discusses the classic problem: "Given an equilateral triangle and a point P inside the triangle, what is the sum of the distances from P to the three sides?" The problem is used to illustrate the generative nature of problem-posing using the heuristic "What happens if...?" (PK)
Descriptors: Discovery Learning, Geometric Concepts, Geometry, Heuristics
Trimble, Stephen – Taproot, 1995
Examines the role of the outdoors in child development. The expanse of outdoors teaches humility, yet does not judge, thereby teaching self-esteem. Nature's diversity teaches that difference is the norm, thereby teaching tolerance. Small nearby places that children favor--trees, brooks, ponds--nurture a sense of home. Early outdoor experiences are…
Descriptors: Child Development, Childhood Interests, Developmental Stages, Discovery Learning
Peer reviewedGarnett, Patrick J.; And Others – Australian Science Teachers Journal, 1995
Reviews the objectives of laboratory work in chemistry education, current laboratory practice, and factors likely to impact on the nature of laboratory work in the future. Proposes that more investigation-style laboratory work be provided in order to foster the development of students' investigation skills. (Author/MKR)
Descriptors: Chemistry, Cognitive Development, College Science, Discovery Learning
Manning, Maryann; Manning, Gary – Teaching PreK-8, 1995
Addresses two issues confronting teachers who use theme immersion in their classrooms: integration of content through theme, and inquiry-based curriculum. Discusses the challenge and justification for each issue. Notes that inquiry teaching means constantly searching for better ways to support children' s own inquiry processes. (BAC)
Descriptors: Active Learning, Curriculum Development, Discovery Learning, Elementary Education
Peer reviewedBoyce, William E. – College Mathematics Journal, 1994
Proposes the use of conceptualization, exploration, and higher-level problem solving in differential equations courses as a replacement for some of the traditional material that can now be delegated to the computer. (MKR)
Descriptors: College Mathematics, Computer Uses in Education, Concept Formation, Differential Equations


