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Showing 1 to 15 of 67 results Save | Export
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Hurdle, Zach; Warshauer, Max; White, Alex – Mathematics Teacher, 2016
The desire to persuade students to avoid strictly memorizing formulas is a recurring theme throughout discussions of curriculum and problem solving. In combinatorics, a branch of discrete mathematics, problems can be easy to write--identify a few categories, add a few restrictions, specify an outcome--yet extremely challenging to solve. A lesson…
Descriptors: Mathematics Instruction, Mathematics Activities, Mathematical Formulas, Computation
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Accardo, Amy L.; Kuder, S. Jay – Mathematics Teaching in the Middle School, 2017
Mr. Perez and Mrs. Peterson co-teach a ninth-grade algebra class. Perez and Peterson's class includes four students with individualized education programs (IEPs). In response to legislation, such as the No Child Left Behind (NCLB) Act (2001) and the Individuals with Disabilities Education Improvement Act (2006), an increasing number of students…
Descriptors: Grade 9, Mathematics Instruction, Mathematics Achievement, Algebra
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McDowell, Eric L. – Mathematics Teacher, 2016
By the time they reach middle school, all students have been taught to add fractions. However, not all have "learned" to add fractions. The common mistake in adding fractions is to report that a/b + c/d is equal to (a + c)/(b + d). It is certainly necessary to correct this mistake when a student makes it. However, this occasion also…
Descriptors: Fractions, Number Systems, Number Concepts, Numbers
Johnson, Carla C., Ed.; Walton, Janet B., Ed.; Peters-Burton, Erin E., Ed. – NSTA Press, 2019
What if you could challenge your 11th graders to figure out the best response to a partial meltdown at a nuclear reactor in fictional Gammatown, USA? With this volume in the "STEM Road Map Curriculum Series," you can! "Radioactivity" outlines a journey that will steer your students toward authentic problem solving while…
Descriptors: Grade 11, High School Students, STEM Education, Nuclear Energy
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Aguilera-Venegas, Gabriel; Galán-García, José Luis; Galán-García, María Ángeles; Rodríguez-Cielos, Pedro – International Journal for Technology in Mathematics Education, 2015
Automated theorem proving (ATP) for Propositional Classical Logic is an algorithm to check the validity of a formula. It is a very well-known problem which is decidable but co-NP-complete. There are many algorithms for this problem. In this paper, an educationally oriented implementation of Semantic Tableaux method is described. The program has…
Descriptors: Mathematical Formulas, Problem Solving, Teaching Methods, Mathematical Logic
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Long, Calvin T. – Mathematics Teacher, 1983
Problems which can be solved or partially solved by the Gregory Interpolation Formula are presented. The formula is explained and applied to three problems. (MNS)
Descriptors: Mathematical Formulas, Mathematics Instruction, Number Concepts, Problem Solving
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Roebuck, Kay I. Meeks – Mathematics Teacher, 1997
Suggests use of the quadratic formula to build understanding that connections between factors and solutions to equations work both ways. Making use of natural connections among concepts allows students to work more efficiently. Presents four sample problems showing the roots of equations. Messy quadratic equations with rational roots can be solved…
Descriptors: Algebra, Calculators, Computation, High Schools
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DeMarr, Ralph E.; Gonzales, Nancy A. – School Science and Mathematics, 1991
A sample of novel verbal problems which can be solved by using systems of linear equations with free variables is presented. The procedure of Gaussian elimination is used to solve the system. (KR)
Descriptors: Algebra, Mathematical Applications, Mathematical Formulas, Mathematics Education
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Kamii, Constance; And Others – Teaching Children Mathematics, 1996
Presents three methods invented by fourth graders for obtaining the arithmetic mean. This presentation is in support of the idea that encouraging children to invent their own mathematical processes is a good way for them to clarify the idea of representativeness and consequently the teacher can facilitate the students' construction of higher…
Descriptors: Computation, Elementary Education, Mathematical Formulas, Mathematics Curriculum
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Gregg, Diana Underwood – Mathematics Teacher, 2002
Describes an instructional sequence that promotes student understanding of a coordinate system while simultaneously facilitating understanding of linear relationships. (Author/NB)
Descriptors: Algebra, Equations (Mathematics), Mathematical Applications, Mathematical Formulas
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Scott, Bernard – Physics Teacher, 1988
Derives the current in the wire joining two points when n points are joined two by two by wires of equal resistance, and two of them are connected to the electrodes of a battery of electromotive force E and resistance R. (YP)
Descriptors: College Science, Electricity, Electronics, Mathematical Formulas
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Pagni, 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
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Fraser, Gordon A.; Simpson, William B. – Education in Chemistry, 1980
A series of well-defined steps is given for solving titrimetric problems, based on the mole concept. An example is given, including calculations from the first step to the last. (SA)
Descriptors: Chemical Reactions, Chemistry, College Science, Computation
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Donohoe, L. Joyce – AMATYC Review, 1992
Presents a public-key cryptosystem application to introduce students to several topics in discrete mathematics. A computer algorithms using recursive methods is presented to solve a problem in which one person wants to send a coded message to a second person while keeping the message secret from a third person. (MDH)
Descriptors: Algorithms, Coding, Computer Assisted Instruction, Mathematical Applications
Snover, Stephen L.; Spikell, Mark A. – 1979
The application of the programmable calculator to evaluating complicated formulas is illustrated by considering the formula for finding the area of any triangle when only the lengths of the three sides are known. Other advantages of the programmable calculator are discussed such as freeing the student to explore more challenging problems and…
Descriptors: Calculators, Computation, Flow Charts, Geometry
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