Discusses a novel approach to word problems that involves linear relationships between variables. Argues that working stepwise through intermediates is the way our minds actually work and therefore this should be used in solving word problems. (JRH)

There are many ways to generate mathematical problems from a starting point. This author shares some thoughts that led to production of a number of them. The problems contained here range in level from Kindergarten to college. Walter starts by providing the problems so that the reader will have the opportunity to solve them without any hints.…

Eighty-six college students studied solutions of simple and complex word problems and then used the examples to construct algebraic equations as the frequency of referral to example was recorded. Students did not always select the appropriate example, and ability to select appropriately did not interact with aptitude. (SLD)

Three experiments investigated the ability of 79 college students to solve similar algebra word problems. Data indicate that students are able to perceive and use similarities in such problems at the level of a conceptual structure. A training session to explain relevant structural principles was effective in improving performance. (SLD)

Provides six short story problems that are solved using common physics concepts. Includes solutions. (MVL)

Two experiments, one measuring eye fixations of 38 undergraduates and the other assessing memory of 37 undergraduates, provide evidence that unsuccessful problem solvers are more likely to comprehend by direct translation and that successful word problem solvers are more likely to build a problem model. (SLD)

This paper proposes an hypothsis describing how some college students incorrectly view semantically laden letters and provides both clinical and written data that supports that hypothesis. Several word problems were given to nine college math students. These students were then interviewed as they attempted to solve these problems. In addition to…

Four of the author's favorite calculus word problems are presented. These aid students in recognizing and applying concepts in contexts unlike those in typical textbook problems. (MNS)

Describes the "Two-Eight" instructional model for students who have arithmetic computational skills but lack the ability to select appropriate strategies to solve problems. Offers examples showing the replacement of the actual values used in a word problem with the simple numeric values of 2 and 8 to create a parallel, solvable problem. (DMM)

Thirty-three college students with deafness and 10 typical students were given 30 mathematics problems to solve, 15 that were word problems. As the complexity of the descriptive information in the word problems increased along with the complexity of the problem situations, the performance of students with deafness decreased. (Contains references.)…

Three teaching strategies for problem solving proved to be successful with undergraduates with deafness enrolled in mathematics courses. Strategies included giving an explanation to a peer observer in sign language, visualizing the problem-solving process prior to starting to solve a problem, and observing the teacher modeling the analytical…

Discusses social and cognitive influences on understanding and solving word problems. Descriptions of studies with elementary school, secondary school, and college students highlight subject matter-related attitudes; the fact that students can solve problems without understanding them; and contextual expectations, including the issue of authority.…

Stresses the importance of teaching physics concepts over having students work on word problems. (MVL)

Explores some of the common difficulties experienced by preservice primary teachers with mathematical word problems. Examines weaknesses in students' content and procedural knowledge, with a particular focus on how they apply these aspects of knowledge to solving closed word problems. Contains 34 references. (Author/ASK)

Fifty-five college students participated in a study investigating the effect of field dependence and time limitations on the solution of mathematics word problems and visual interpretation problems. Field-independent (n=25) and field-dependent (n=30) subjects represented the upper and lower thirds on the Hidden Figures Test. Field-independent…