Publication Date
| In 2026 | 0 |
| Since 2025 | 5 |
| Since 2022 (last 5 years) | 39 |
| Since 2017 (last 10 years) | 121 |
| Since 2007 (last 20 years) | 303 |
Descriptor
| Probability | 706 |
| Problem Solving | 706 |
| Mathematics Instruction | 270 |
| Mathematics Education | 239 |
| Statistics | 230 |
| Algebra | 204 |
| Geometry | 200 |
| Teaching Methods | 158 |
| Number Concepts | 152 |
| Measurement | 130 |
| Secondary School Mathematics | 129 |
| More ▼ | |
Source
Author
| Ballator, Nada | 48 |
| Jerry, Laura | 48 |
| Reese, Clyde M. | 48 |
| Duncan, David R. | 6 |
| Litwiller, Bonnie H. | 5 |
| Shaklee, Harriet | 5 |
| Van Dooren, Wim | 5 |
| Brannan, Richard | 4 |
| O'Connell, Ann Aileen | 4 |
| Posamentier, Alfred S. | 4 |
| Agus, Mirian | 3 |
| More ▼ | |
Publication Type
Education Level
Audience
| Practitioners | 127 |
| Teachers | 121 |
| Researchers | 17 |
| Students | 5 |
| Administrators | 4 |
| Policymakers | 3 |
| Community | 1 |
| Parents | 1 |
Location
| Australia | 15 |
| United States | 12 |
| Arizona | 11 |
| Turkey | 11 |
| Spain | 9 |
| Canada | 8 |
| Indonesia | 7 |
| Italy | 7 |
| Russia | 7 |
| Alabama | 6 |
| Germany | 6 |
| More ▼ | |
Laws, Policies, & Programs
| No Child Left Behind Act 2001 | 7 |
| Elementary and Secondary… | 1 |
Assessments and Surveys
What Works Clearinghouse Rating
Baker, Monica; Chick, Helen – Australian Primary Mathematics Classroom, 2007
Everyone knows that teachers do not have unlimited time, a log of experience, or a deep understanding of all the mathematics they teach. To solve this problem, teachers often use textbooks, and the accompanying teacher's resource books, as sources of activities and advice about how to help students learn mathematics. The activity that prompted…
Descriptors: Textbooks, Grade 5, Probability, Foreign Countries
Peer reviewedCannon, C. M.; Kmietowicz, Z. W. – Journal of Management Studies, 1974
Presents a method of solving decision problems in conditions of incomplete knowledge of the probabilities of the states of nature. It uses all available information in order to delimit the region of ignorance as closely as possible. (Author)
Descriptors: Decision Making, Decision Making Skills, Information Utilization, Mathematical Models
Peer reviewedSelkirk, Keith – Mathematics in School, 1974
Nine problem situations involving the use of random numbers are given. Topics include cooking, hunting, bacteria contamination, waiting lines, ransom walks, and branching. In addition to the problem situation, questions are suggested which can be used to extend the investigations. (LS)
Descriptors: Mathematical Applications, Mathematical Enrichment, Mathematics Education, Number Concepts
JORDAN, N. – 1960
TWO BASIC NEEDS OF THE DECISIONMAKER ARE IDENTIFIED--THE NEED TO FUNCTION UNDER CONDITIONS OF PSYCHOLOGICAL CERTAINTY AND THE NEED TO BE VIGILANT AFTER THE INITIAL DECISION HAS BEEN MADE. PSYCHOLOGICAL CERTAINTY IS DETERMINED BY THE PERSON'S ASSESSMENT OF HIS ENVIRONMENT OR LIFE SPACE AND THE RESOURCES HE HAS AT HIS COMMAND, BOTH OF WHICH ARE…
Descriptors: Anxiety, Behavior Theories, Cognitive Processes, Decision Making
Peer reviewedMansheim, Jan; Baldridge, Phyllis – Mathematics Teacher, 1987
Solutions to a problem on seating arrangements and one on a box-office situation are discussed; a statistical approach is used. Four computer programs are included. (MNS)
Descriptors: Computer Software, Learning Activities, Mathematics Instruction, Probability
Peer reviewedHaigh, William E. – Mathematics Teacher, 1985
Use of the computer to simulate or imitate probability problems that are difficult to analyze in any other way is discussed. How the Monte Carlo method works is clarified, with sample problems and programs. (MNS)
Descriptors: Computer Software, Learning Activities, Mathematics Instruction, Microcomputers
Peer reviewedSelkirk, Keith – Mathematics in School, 1973
A mathematical model of a soccer-league competition results is set up and investigated using simple randomization techniques. The hypothesis that winning the league championship was purely luck was statistically tested. (JP)
Descriptors: Experiential Learning, Instruction, Mathematical Models, Probability
Peer reviewedHarkins, Arthur – Futurist, 1973
The University of Minnesota has pioneered in establishing future-oriented courses and curricula and now ranks as one of the world's leading centers of future studies. Article describes the Minnesota experience and offers suggestions to other institutions that want to futurize themselves. (Author)
Descriptors: Expectation, Futures (of Society), Higher Education, Models
Peer reviewedBright, George W. – Journal of Experimental Education, 1980
A simple probability game was analyzed hierarchically in terms of the strategies that would lead most often to an efficient sequence of plays. A series of experiments showed there was no relationship between the use of first-order strategy and knowledge of the probability content of the game. (Author/GDC)
Descriptors: Educational Games, Higher Education, Knowledge Level, Mathematical Concepts
Peer reviewedSpencer, Neville – Mathematics Teacher, 1977
The famous birthday problem is discussed and activities which can be used with it as an introduction to probability are examined. (SD)
Descriptors: Curriculum, Games, Instruction, Learning Activities
Peer reviewedWickett, Maryann – Teaching Children Mathematics, 1997
Presents an activity introducing probability and patterns to multigrade students. Uses the storybook "The Thirteen Days of Halloween" to demonstrate numbers, patterns, and probability. (ASK)
Descriptors: Elementary Education, Mathematics Activities, Mathematics Instruction, Number Concepts
Peer reviewedShreero, Betsy; Sullivan, Cindy; Urbano, Alicia – Teaching Children Mathematics, 2002
Investigates and explores questions and activities related to using a calendar. Students explore number sense and operations, logical reasoning, data analysis, probability, and algebra. (Author/NB)
Descriptors: Algebra, Data Analysis, Elementary Education, Mathematics Activities
Peer reviewedShultz, Harris S.; Leonard, Bill – Mathematics Teacher, 1989
Some uncomplicated illustrations of how probability yields results that seem in conflict with traditional intuition are given. (MNS)
Descriptors: Mathematics Instruction, Probability, Problem Solving, Secondary Education
Peer reviewedPagni, David L. – Mathematics Teacher, 1993
Investigates the problem of finding the expected number of questions necessary to identify 1 out of a set of 30 attribute blocks. Solutions include the use of a tree diagram or a computer simulation. Generalizes the problem for increased numbers of attributes. (MDH)
Descriptors: Computer Simulation, Mathematical Applications, Mathematical Formulas, Mathematics Education
Peer reviewedCosmides, Leda; Tooby, John – Cognition, 1996
Eight experiments examined whether certain human problem-solving mechanisms should be expected to represent probability information in terms of frequency. Findings are consistent with literature indicating that frequentist representations eliminate various cognitive biases, including overconfidence, the conjunction fallacy, and base rate neglect.…
Descriptors: Cognitive Processes, College Students, Heuristics, Induction

Direct link
